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CEyI8L7D4_J,mAyFHe$A4c+C;$=!WFDP=ׇB+UO E* iD*X8( >]$sn=Qjxڋ3 ̠?yI?E>A>)єbq x9FNF޾C)*⯤)s,}8&)iKTuN>R'_r4|p @FHB_1#yVHH"%Q "W4F*9sVBiE.;ȥt ABlD*$RkX* ݺR\*sKetՍKe#$'E !=%"d+J"ABIXHBӅ$\H 3&!e32D1 ay!&!ƃ1\ c?3DA Q(CgoJ/H3DJ(!R3Ds"{NT$$!#,I21Lߔ%qј^|)õrBa'0DBw-O]On59t,Cp4bd`ވgC1IENDB` {\displaystyle z=xy} {\displaystyle {\sqrt {3}}\sin ^{2}x-4\sin x\cos x+{\sqrt {3}}\cos ^{2}x=0} {\displaystyle a_{2}\in A_{i},} {\displaystyle M_{m,n}} {\displaystyle \partial M.} {\displaystyle \{U_{i_{k}}\}} {\displaystyle x^{\prime \prime }=f_{2}(x').} {\displaystyle \infty .} {\displaystyle g_{1},g_{2},g^{-1}\in G.} {\displaystyle T_{ij}=0} {\displaystyle \beta _{\neg },\,\beta _{\lor },\,\beta _{\land },\,\beta _{\Rightarrow },\,\beta _{\Leftrightarrow }} {\displaystyle \{M\}} {\displaystyle 2^{63}} {\displaystyle 12^{2}=(-1)^{2}=1{\pmod {13}}} {\displaystyle x_{1}=k_{1},\,\,x_{2}=k_{2},...,x_{n}=k_{n}.} {\displaystyle 5\left(\sin x+\cos x\right)+\sin 3x-\cos 3x=2{\sqrt {2}}\left(2+\sin 2x\right)} {\displaystyle |x+y|_{v}\leq |x|_{v}+|y|_{v}.} {\displaystyle a_{i}\in G} {\displaystyle \lim _{\leftarrow }f} {\displaystyle T_{0}} {\displaystyle 1,1,2,3,5,8,13,21,34,55,89,144,233,377,...\,.} {\displaystyle d\tau ={\bigg |}det\left({\partial {\tilde {u}}^{i} \over \partial u^{j}}\right){\bigg |}du^{1}du^{2}...du^{n}} {\displaystyle (a,b)=(c,d).} {\displaystyle \prod _{t\in T}F_{t}=\{f\in \Phi \,|\,\bigwedge _{t\in T}[f(t)\in F_{t}]\},} {\displaystyle \forall } {\displaystyle M\cup U_{i},} {\displaystyle a=\lim a_{n}.} {\displaystyle m\cdot {\frac {1}{n}}>|a|.} {\displaystyle \qquad =\int c_{s}^{\;ijk}\,\delta R_{\;ijk}^{s}\;d\tau +{1 \over 2}\int G_{ij}^{[2m]}\,\delta g^{ij}\;d\tau } {\displaystyle 10^{34}.} {\displaystyle W_{d}} {\displaystyle ({\frac {m}{n}})^{2}} {\displaystyle M=0:} {\displaystyle T=\{U_{i}\}} {\displaystyle r=r'+r''} {\displaystyle A\oplus B=(A\setminus B)\cup (B\setminus A).} {\displaystyle f(b_{n})} {\displaystyle {\begin{pmatrix}\alpha &\beta \\-\beta &\alpha \end{pmatrix}}} {\displaystyle OB=1} {\displaystyle \sin ^{3}2x-3\sin ^{2}2x+3\sin 2x-1=0} {\displaystyle n>0} {\displaystyle cos{\frac {7}{12}}\pi } {\displaystyle w^{n}=\alpha ,} {\displaystyle {\overrightarrow {x_{1}x_{2}}}+{\overrightarrow {x_{2}x_{3}}}+{\overrightarrow {x_{3}x_{1}}}=0.} {\displaystyle D(y)=(-\infty ,+\infty )} {\displaystyle A,B,C,...} {\displaystyle u=a^{2}-{\frac {v^{2}}{4a^{2}}}.} {\displaystyle a\in V,} {\displaystyle e_{1},e_{2},e_{3},} {\displaystyle V=V'+V''} {\displaystyle ({\sqrt[{n}]{a}})^{n}=.} {\displaystyle x_{0}=-{\frac {b}{2a}}} {\displaystyle (7a)\qquad \Gamma _{si}^{s}=g^{sk}\Gamma _{si,k}={1 \over 2}g^{sk}(\partial _{s}g_{ki}+\partial _{i}g_{sk}-\partial _{k}g_{si})} {\displaystyle b'\in [b],} {\displaystyle z_{1}+z_{2}.} {\displaystyle a_{n}<k,} {\displaystyle m_{S}^{2}=m_{S}^{2}-{\frac {6m_{S}^{4}}{9m_{S}^{2}+2{\frac {S^{2}}{\rho ''^{2}}}\mu ''^{2}}}} {\displaystyle s\in [0,1].} {\displaystyle {\mathcal {E}},} {\displaystyle (37.1)\qquad -a_{00}-a_{11}-a_{22}-a_{33}=0} {\displaystyle \phi \ _{rad}={\frac {L}{R}}} {\displaystyle C_{1}=-C_{2}} {\displaystyle \mathrm {Hom} _{\mathcal {C}}(C,A)\to \mathrm {Hom} _{\mathcal {C}}(C,B),} {\displaystyle (0,+\infty ),} {\displaystyle F\in \mathbb {F} } {\displaystyle p^{n}} {\displaystyle a+c=b} {\displaystyle \mathrm {Mor} } {\displaystyle (8)\qquad 2\delta \Gamma _{ij,k}=\delta \left(\partial _{i}g_{kj}+\partial _{j}g_{ik}-\partial _{k}g_{ij}\right)=\left(\nabla _{i}\delta g_{kj}+\Gamma _{ik}^{s}\delta g_{sj}+\Gamma _{ij}^{s}\delta g_{sk}\right)+} {\displaystyle a=\sum _{i=1}^{n}\xi _{i}e_{i}} {\displaystyle h_{A}=c\sin B=b\sin C} {\displaystyle \mathbb {C} .} {\displaystyle b=\alpha _{1}f_{1}+\alpha _{2}f_{2}+...+\alpha _{n}f_{n}.} {\displaystyle (37.4)\qquad -2a_{02}=0} {\displaystyle \mathbb {R} ^{n}.} {\displaystyle 2(x-9)+11(z-1)=0;} {\displaystyle c+di,} {\displaystyle 5x-5y} {\displaystyle f'(z)} {\displaystyle \phi _{2}} {\displaystyle [a],} {\displaystyle g:Y\to X} {\displaystyle 2x+y^{2},\quad \quad {\frac {7b(a+3)}{12}},\quad \quad {\frac {a}{13}},\quad \quad x^{3}-2x,\quad \quad {\frac {2h-g}{z-14z}},\quad \quad x^{2}+axy+{\frac {1}{x}}} {\displaystyle z-1={\frac {-2(x-9)}{1}}1} {\displaystyle 3,\,1,\,{\frac {1}{3}},\,{\frac {1}{9}},...\,.} {\displaystyle 2a^{4}-a^{3}-a^{2}=a^{2}(2a^{2}-a-1).} {\displaystyle 31.} {\displaystyle u={\frac {v^{2}}{4b^{2}}}-b^{2}.} {\displaystyle {\tilde {g}}_{ij}{\big |}_{{\tilde {u}}=0}=\delta _{ij}={\begin{cases}1,&{\mbox{if }}i=j\\0,&{\mbox{if }}i\neq j\end{cases}}} {\displaystyle w=a+bi,} {\displaystyle g\mapsto f_{g}} {\displaystyle cosx=1-2\cdot sin^{2}{\frac {x}{2}}} {\displaystyle \mho \in U.} {\displaystyle \Sigma _{ijkl}} {\displaystyle {\sqrt[{n}]{a}}^{p}={\sqrt[{nk}]{a}}^{pk}} {\displaystyle \land } {\displaystyle tg{\frac {\pi }{5}}=cos{\frac {3\pi }{10}}} {\displaystyle 3} {\displaystyle c\in [a]\Rightarrow [c]=[a]} {\displaystyle F(A,B):\mathrm {Hom} _{{\mathcal {C}}_{1}}(A,B)\to \mathrm {Hom} _{{\mathcal {C}}_{2}}(F(A),F(B))} {\displaystyle 2^{x}} {\displaystyle U_{a}} {\displaystyle b_{i}\leq b,} {\displaystyle \mathbb {R} _{+}^{n}} {\displaystyle f^{-1}(U_{1})} {\displaystyle (20)\qquad \partial _{2}h_{ij}=\partial _{3}h_{ij}=0} {\displaystyle U\subset U'\subset U''\subset ...} {\displaystyle M=\mathrm {Int} (M).} {\displaystyle {\vec {X}}^{(0)}=(X_{1}^{(0)},X_{2}^{(0)},\ldots ,X_{n}^{(0)})} {\displaystyle a_{1},a_{2},...,a_{n-1},a_{n}} {\displaystyle {\frac {\pi }{2}}\pm \phi } {\displaystyle (a_{1},a_{2},...,a_{n}),} {\displaystyle M\in X,} {\displaystyle \beta _{jk}^{i}={\partial ^{2}{\tilde {u}}^{i} \over {\partial u^{j}\partial u^{k}}}{\bigg |}_{P}} {\displaystyle (b,a),} {\displaystyle [0;{\frac {\pi }{2}}]} {\displaystyle {\sqrt {x^{2}}}} {\displaystyle E(y)=\{b\}} {\displaystyle \partial M} {\displaystyle (a,n)} {\displaystyle V''=-{\frac {W_{pol}}{\sum {\delta _{i}}}}} {\displaystyle {\sqrt {b}},} {\displaystyle 4!=1\cdot 2\cdot 3\cdot 4=24.} {\displaystyle {\bar {A}},} {\displaystyle 5x^{4}y-30x^{2}y^{2}=x^{2}(5x^{2}y-30y^{2});} {\displaystyle 4x+5x=9x} {\displaystyle j_{p}\neq 0.} {\displaystyle C=3.} {\displaystyle 7} {\displaystyle A/\sim .} {\displaystyle y=-3k+3} {\displaystyle L^{\prime },L^{\prime \prime },L^{\prime \prime \prime },...} {\displaystyle g_{i}\in X,} {\displaystyle C=-{\dot {m}}{\sqrt {GM_{*}r_{*}}}} {\displaystyle x^{2}=q,} {\displaystyle (V,X)} {\displaystyle a_{n}^{c}=A\cdot 2^{n}} {\displaystyle \alpha \cdot 1+\beta i} {\displaystyle 0=0.} {\displaystyle 48.} {\displaystyle \sec x} {\displaystyle (V,X),} {\displaystyle cosx-sinx={\sqrt {2}}\cdot sin({\frac {\pi }{4}}-x)} {\displaystyle y=b} {\displaystyle Y,\,\,M\subset X.} {\displaystyle i-j=0,} {\displaystyle f^{-1}(U_{i_{1}}),...,f^{-1}(U_{i_{k}})} {\displaystyle a_{n}\to a,} {\displaystyle \sum _{i}a_{i}=a_{1}+a_{2}+...\,.} {\displaystyle s\in \mathbb {Z} .} {\displaystyle f(x_{0})\in U} {\displaystyle \alpha ,} {\displaystyle ctg3x={\frac {ctg^{3}x-3ctgx}{3ctg^{2}x-1}}} {\displaystyle f(a_{1},...,a_{n+1})} {\displaystyle \varphi =f|_{A}:A\to Y} {\displaystyle f_{i}=\xi _{1i}g_{1}+\xi _{2i}g_{2}+...+\xi _{mi}g_{m},} {\displaystyle E:\Phi \to \mathbb {R} ,} {\displaystyle [\sim \Pi ]x\to \sim [\Pi ]x} {\displaystyle W_{o}} {\displaystyle \tau \subset A\times A.} {\displaystyle \{\xi \,|\,\,\,\,|\xi |\leq \varepsilon \}} {\displaystyle \mathrm {Int} (A)=A^{C\setminus C}} {\displaystyle b=10^{n},} {\displaystyle \varphi :Y\to Z} {\displaystyle p\in I,} {\displaystyle r^{n}=4r^{n-1}-4r^{n-2}} {\displaystyle -a<0,} {\displaystyle a\cdot b,} {\displaystyle f(x_{1},x_{2},...,x_{n}),} {\displaystyle H(X,\varepsilon )=\bigoplus _{k}H_{k}(K(X,\varepsilon )).} {\displaystyle e_{j}} {\displaystyle 5\,721<12\,123<213\,214<7\,214\,000.} {\displaystyle \beta ={\frac {x-y}{2}}} {\displaystyle \varepsilon _{1}} {\displaystyle 0\leq \mu (M)\leq +\infty } {\displaystyle \mathrm {Ob} \,{\mathcal {C}},} {\displaystyle \operatorname {arcctg} x} {\displaystyle g^{-1}\in G} {\displaystyle \ [a,b]} {\displaystyle \theta } {\displaystyle t_{1}={\sqrt {2}}} {\displaystyle {\sqrt {\alpha }}=0.} {\displaystyle z(t_{0})=z_{0}} {\displaystyle (x+2)^{2}=9.} {\displaystyle a.} {\displaystyle {\frac {\sin ^{2}x}{\sin x-\cos x}}-{\frac {\sin x+\cos x}{tg^{2}x-1}}=\sin x+\cos x} {\displaystyle f(x+\tau )=f(x+nT)=f(x+(n-1)T+T)=f(x+(n-1)T)=...=f(x+T)=f(x)} {\displaystyle \Gamma _{jk}^{i}{\bigg |}_{P}={\partial u^{i} \over \partial {\tilde {u}}^{p}}{\bigg |}_{P}\beta _{jk}^{p}} {\displaystyle \sup(A)} {\displaystyle x=-{\frac {b}{2a}}} {\displaystyle (10)\qquad q_{i}=\delta a_{i}-\Gamma _{ij}^{k}a_{k}\delta u^{j}} {\displaystyle |a-b|\geq 0.} {\displaystyle Q.} {\displaystyle \int x^{m}dx,} {\displaystyle {\mathcal {H}}(x),} {\displaystyle x-y\geq 0.} {\displaystyle 200+30+8=238} {\displaystyle \sin 2\alpha } {\displaystyle cos\phi ={\frac {x}{r}}} {\displaystyle \rho (x,y),} {\displaystyle f_{i}(x_{1})\in Y} {\displaystyle z\in \mathbb {C} .} {\displaystyle \delta =\alpha \cdot \beta } {\displaystyle a-a_{n}} {\displaystyle s_{11}={\sqrt {|a_{11}|}}} {\displaystyle (9b)\qquad R_{ij}={R \over 2}g_{ij}={0 \over 2}g_{ij}=0} {\displaystyle |3|=3.} {\displaystyle \sin {\frac {\pi }{6}}={\frac {1}{2}}} {\displaystyle g_{i}} {\displaystyle \langle A,\leq \rangle } {\displaystyle x_{1,2}={\frac {-b\pm {\sqrt {D}}}{2a}}} {\displaystyle i^{2}=({\sqrt {-1}})^{2}={\sqrt {(-1)^{2}}}={\sqrt {+1}}=\pm 1,} {\displaystyle {\frac {1}{13}}=-4} {\displaystyle \alpha _{1}a,} {\displaystyle (12a)\qquad g^{ij}\mathbf {b} _{ij}=\nabla _{i}(g^{ij}\mathbf {r} _{j})=\nabla _{i}\mathbf {r} ^{i}} {\displaystyle U_{1}\cap U_{2}\ni x} {\displaystyle (cos\beta ;-sin\beta )} {\displaystyle 9} {\displaystyle \delta _{2}=\delta _{21}-\delta _{23}} {\displaystyle \left({\frac {\sin 80^{\circ }+\sin 40^{\circ }}{\sin 70^{\circ }}}\right)^{2}=\left({\frac {2\cdot \cos 60^{\circ }\cdot \cos 20^{\circ }}{\cos 20^{\circ }}}\right)^{2}=\left(2\cdot {\frac {\sqrt {3}}{2}}\right)^{2}=3} {\displaystyle F_{T}-B=(P_{0}+Q)(w+i+w_{kp}+110j)} {\displaystyle M\in X} {\displaystyle N(-5,\,4).} {\displaystyle \sin ^{6}\alpha +\cos ^{6}\alpha } {\displaystyle S_{0}} {\displaystyle AB} {\displaystyle {\bar {A}}.} {\displaystyle (23)\qquad {\tilde {x}}^{i}=x^{i}+v^{i}} {\displaystyle a(bc)=(ab)c} {\displaystyle P\left(\cos x\right)=0} {\displaystyle R(X),} {\displaystyle {\frac {2x^{2}}{y}}:{\frac {y}{8xz}}={\frac {2x^{2}}{y}}\cdot {\frac {8xz}{y}}={\frac {16x^{3}z}{y^{2}}}.} {\displaystyle u=a^{2}-y^{2},\,v=2ay,} {\displaystyle OA=2AB} {\displaystyle v+(-v)=\theta .} {\displaystyle \alpha +\beta =(a+bi)+(c+di)=(a+c)+(b+d)i,} {\displaystyle n+1>n} {\displaystyle g:Z\to X,} {\displaystyle AH=BH={\frac {1}{2}}} {\displaystyle (41)\qquad =\int _{\Omega }c_{s}^{\;ijk}\,\delta R_{\;ijk}^{s}\;d\tau =\oint _{S}w_{s}^{\;ijk}\,\delta \Gamma _{ij}^{s}\,n_{k}\,dS-\int _{\Omega }\left(\nabla _{k}w_{s}^{\;ijk}\right)\,\delta \Gamma _{ij}^{s}\,d\tau } {\displaystyle x+y\geq 0} {\displaystyle 8} {\displaystyle a_{1}\notin I_{1}.} {\displaystyle B+(P_{0}+Q)(w+i+w_{kp})=W_{s}} {\displaystyle a\cdot a^{-1}=e,} {\displaystyle z^{n}.} {\displaystyle f(A)} {\displaystyle \cos 2x+4\sin ^{4}x=8\cos ^{6}x} {\displaystyle x=m.} {\displaystyle \gamma _{i}(\tau _{1}-\tau _{2})=\nu _{i}(\tau _{1}-\tau _{2})} {\displaystyle y\in K_{2}} {\displaystyle k=2} {\displaystyle =(\partial _{j}\Gamma _{is}^{k}-\partial _{s}\Gamma _{ij}^{k}+\Gamma _{jp}^{k}\Gamma _{is}^{p}-\Gamma _{sp}^{k}\Gamma _{ij}^{p})a_{k}{\dot {u}}^{s}\delta u^{j}} {\displaystyle g\circ f={\begin{pmatrix}a&b&c&d&e\\1&2&3&4&5\end{pmatrix}}\circ {\begin{pmatrix}1&2&3&4&5\\a&b&c&d&e\end{pmatrix}}={\begin{pmatrix}a&b&c&d&e\\a&b&c&d&e\end{pmatrix}}.} {\displaystyle \wedge } {\displaystyle \mathrm {Ob} \,T} {\displaystyle A_{2}(n,\;d_{min})=2^{k}} {\displaystyle \mathrm {Mor} _{\mathfrak {C}}(A,B)=\mathrm {Mor} _{\mathcal {C}}(A,B).} {\displaystyle {\bar {M}}.} {\displaystyle r''={\frac {e_{1}\sin(M+\Theta )\rho ''}{S}}} {\displaystyle g\in U_{m}.} {\displaystyle a_{1}\neq 0,} {\displaystyle \lim _{\underset {t}{\leftarrow }}f(t)} {\displaystyle \ f'(x_{0})=\phi (x_{0})} {\displaystyle a=b,} {\displaystyle B_{0}\to B_{0}'.} {\displaystyle (8)\qquad <\mathbf {k} \cdot \mathbf {k} >=<\mathbf {b} _{ij}\tau ^{i}\tau ^{j}\cdot \mathbf {b} _{kl}\tau ^{k}\tau ^{l}>=(\mathbf {b} _{ij}\cdot \mathbf {b} _{kl})<\tau ^{i}\tau ^{j}\tau ^{k}\tau ^{l}>} {\displaystyle \dim V=n} {\displaystyle \Gamma _{2}\circ \Gamma _{1}:} {\displaystyle \gamma _{2}} {\displaystyle x\neq 1} {\displaystyle a\in A\subset Y} {\displaystyle b+4-1=b+3,} {\displaystyle (11)\qquad b_{ij}=(\mathbf {n} \cdot \mathbf {r} _{ij})} {\displaystyle z(t)} {\displaystyle x=3} {\displaystyle \mathbb {R} \times \mathbb {R} \times ...\times \mathbb {R} } {\displaystyle U\cap M} {\displaystyle i={\overline {1,n}}.} {\displaystyle r>cn} {\displaystyle 25-(-18)=25+18=43.} {\displaystyle \log _{a}x} {\displaystyle (x,y),} {\displaystyle \oplus } {\displaystyle A\subset {\bar {A}}} {\displaystyle A\in \mathrm {SL} _{n}=\{M_{n,n}-{\text{матриці}}\,{\text{із визначником}}\,\mathrm {det} \,A=1\}.} {\displaystyle k=0,\,\,\,b\neq 0} {\displaystyle 461\,441\approx 461\,000.} {\displaystyle a={\overrightarrow {xy}}\neq \theta .} {\displaystyle S=(S_{1},...,S_{n}),} {\displaystyle (a+b)v=av+bv.} {\displaystyle {\begin{matrix}u^{2}={\frac {1}{2}}({\sqrt {a^{2}+b^{2}}}+a),\\v^{2}={\frac {1}{2}}({\sqrt {a^{2}+b^{2}}}-a).\end{matrix}}} {\displaystyle B.} {\displaystyle [v_{1}]=\{v_{i}\in V\,|\,v_{i}\sim v_{1}\}.} {\displaystyle \alpha _{1},\alpha _{2},\alpha _{3}\in P,} {\displaystyle x=4k+8.} {\displaystyle \left(y+1\right)^{2}=0} {\displaystyle {\textbf {1}}} {\displaystyle \alpha _{j}^{i}} {\displaystyle r_{2}>0,} {\displaystyle \sin ^{2}\alpha -\cos ^{2}\beta -\cos ^{2}\gamma =2\cdot \cos \alpha \cdot \cos \beta \cdot \cos \gamma } {\displaystyle f(x)<0.} {\displaystyle \{f_{i}\}} {\displaystyle x=m\pi } {\displaystyle (ab)c=a(bc)} {\displaystyle \{1,4,10,4\}} {\displaystyle {\frac {2x^{2}}{y}}\cdot {\frac {y}{8xz}}={\frac {2x^{2}\cdot y}{y\cdot 8xz}}={\frac {x}{4z}}.} {\displaystyle A_{n\times n},} {\displaystyle y=x^{n},} {\displaystyle x=\pm arccosa+2\cdot m\pi } {\displaystyle {\mathfrak {A}}_{1}\cup {\mathfrak {A}}_{2}} {\displaystyle {\frac {\pi }{3}}} {\displaystyle \cos \alpha +\cos \beta +\cos \gamma =\cos \alpha +\cos \beta -\cos \left(\alpha +\beta \right)=} {\displaystyle 0<h<\delta } {\displaystyle \sin ^{10}x+\cos ^{10}x={\frac {29}{16}}\cos ^{4}2x} {\displaystyle f:M\to Y,} {\displaystyle OA^{2}+AB^{2}=OB^{2}} {\displaystyle \Theta =(360^{\circ }-\alpha _{ic})+(90^{\circ }-b_{1})+\beta } {\displaystyle \bigcup _{i\in I}x_{i}\in {\mathcal {U}}.} {\displaystyle tg^{3}x+tg^{2}x-3tgx=3} {\displaystyle -6,} {\displaystyle {\begin{cases}f(x)\geq 0,\\g(x)\geq 0;\end{cases}}} {\displaystyle [\theta ]=\{v\,|\,v\sim \theta \}=M.} {\displaystyle {\frac {a}{b}}\cdot 0=0.} {\displaystyle A=\{1,2,3,4,5\}} {\displaystyle {}^{3}} {\displaystyle x_{1},...,x_{n}\in S} {\displaystyle OY} {\displaystyle (6)\qquad \alpha ={1 \over n}} {\displaystyle \emptyset ,\{1\},\{2\},\{1,2\}.} {\displaystyle A,B,C.} {\displaystyle x=\varphi (x').} {\displaystyle t_{i}\in T} {\displaystyle x,} {\displaystyle \approx ,} {\displaystyle r>0.} {\displaystyle \cos {\frac {\alpha -\beta }{2}}<2\cdot \cos {\frac {\gamma }{2}}} {\displaystyle 6+2=8} {\displaystyle {\overrightarrow {CD}},} {\displaystyle \rho ,} {\displaystyle 4A-8A+3A=1} {\displaystyle \beta ,} {\displaystyle f(k+1)-f(k)=u_{n}} {\displaystyle 5^{2}=25} {\displaystyle |5x+10|=20(3)} {\displaystyle f(x)\neq 0,} {\displaystyle \arcsin x} {\displaystyle t\in T.} {\displaystyle (n)} {\displaystyle x_{1}=0,x_{2}=-2,7.} {\displaystyle dT_{j_{1}j_{2}\cdots }^{i_{1}i_{2}\cdots }+\Gamma _{sk}^{i_{1}}T_{j_{1}j_{2}\cdots }^{ki_{2}\cdots }du^{s}+\cdots -\Gamma _{sj_{1}}^{k}T_{kj_{2}\cdots }^{i_{1}i_{2}\cdots }du^{s}-\cdots } {\displaystyle (c,d)\in \Gamma _{1}} {\displaystyle 11^{2}=121} {\displaystyle \sum |I_{n}|\geq |I|.} {\displaystyle \mathrm {End} _{\mathcal {C}}(A)=\mathrm {Mor} (A,A),} {\displaystyle \alpha ,\beta ,\gamma ,...,} {\displaystyle p(B\Rightarrow A)=1.} {\displaystyle {\bar {C}}} {\displaystyle A\cdot (B\cdot C):} {\displaystyle B\subset A\times A} {\displaystyle e^{z}} {\displaystyle a\in B} {\displaystyle x,y,z} {\displaystyle x={\frac {\pi }{4}}+2k\pi ,k\in \mathbb {Z} } {\displaystyle u(x,t)=\sum _{n=1}^{\infty }u_{n}(x,t)=\sum _{n=1}^{\infty }\left(A_{n}\sin {\frac {\pi na}{l}}t+B_{n}\cos {\frac {\pi na}{l}}t\right)\sin {\frac {\pi n}{l}}x} {\displaystyle \partial M\subset {\bar {M}}\cap {\overline {X\setminus M}}.} {\displaystyle 27} {\displaystyle \mathrm {Iso} (A,B).} {\displaystyle \varphi (t_{1})} {\displaystyle {\frac {\text{програма}}{\text{результат}}}} {\displaystyle M.} {\displaystyle C',} {\displaystyle \gamma _{1}=[1+[(0,3333+0,00674\cos ^{2}{B_{1}})+(0,2\cos ^{2}{B_{1}}-0,067)\cdot l^{2}]\cdot \cos ^{2}{B_{1}}]\cdot l\sin {B_{1}}\cdot \rho } {\displaystyle \neg \neg a\Rightarrow a.} {\displaystyle {\overrightarrow {OA_{1}}}=(x_{1},y_{1})} {\displaystyle df} {\displaystyle A=\{1,2,3,4,5\},} {\displaystyle |\xi |\leq \varepsilon } {\displaystyle a_{2}\notin I_{2}.} {\displaystyle (j-i)(i+j)=i^{2}-j^{2}=0.} {\displaystyle L={\frac {2\pi R}{360}}\cdot \phi \ _{deg}} {\displaystyle -40^{2}=-(40^{2})=-1600\neq 1600} {\displaystyle A_{1}\cup A_{2}} {\displaystyle \{U_{i}\}} {\displaystyle (8)\qquad \delta T_{ij}=0} {\displaystyle I_{n-1}} {\displaystyle X(x)=C_{1}e^{{\sqrt {-\lambda }}x}+C_{2}e^{-{\sqrt {-\lambda }}x}} {\displaystyle {\overrightarrow {CD}}} {\displaystyle z^{2}+1=0.} {\displaystyle a\land b=b\land a,\,\,\,a\land b=b\land a} {\displaystyle x\in U\subset U_{1}\cap U_{2},} {\displaystyle A\cap (B\cup C)=\{2,4,5,6,7\}.} {\displaystyle B\cup C} {\displaystyle tg{\frac {\pi }{3}}={\sqrt {3}}} {\displaystyle f(z)=0.} {\displaystyle {\mathcal {U}}\in {\mathcal {X}}} {\displaystyle F_{n}={\frac {\phi ^{n}-(-\phi )^{-n}}{\phi -(-\phi )^{-1}}}={\frac {\left({\frac {1+{\sqrt {5}}}{2}}\right)^{n}-\left({\frac {1-{\sqrt {5}}}{2}}\right)^{n}}{\sqrt {5}}}\approx {\frac {\phi ^{n}}{\sqrt {5}}}\quad (n\geqslant 1).} {\displaystyle {\mathcal {C}}.} {\displaystyle f_{1}\cdot f_{2}} {\displaystyle \mathbb {R} ^{(n)}} {\displaystyle \mathbb {R} _{+}} {\displaystyle \sin 2x=1} {\displaystyle {\frac {m}{n}}} {\displaystyle 5\cdot (-3)\cdot m^{2}\cdot m^{4}\cdot n=-15m^{6}n.} {\displaystyle {\sqrt {-4}}} {\displaystyle f\times f:X\times X\to Y\times Y,} {\displaystyle \operatorname {areacosech} x} {\displaystyle S(U)=(s_{1}(U),...,s_{n}(U)),} {\displaystyle T\neq 0} {\displaystyle sin{\frac {37}{9}}\pi =sin{\frac {\pi }{9}}} {\displaystyle a-b<{\frac {1}{10^{n}}},} {\displaystyle 3^{2},\,2^{3},\,5^{1}.} {\displaystyle \sin \alpha \cdot \sin 2\alpha +\sin 2\alpha \cdot \sin 3\alpha +\sin 3\alpha \cdot \sin 4\alpha +...+\sin n\alpha \cdot \sin(n+1)\alpha } {\displaystyle {\begin{cases}X''(x)+\lambda X(x)=0,\\X(0)=X(l)=0,\end{cases}}} {\displaystyle \langle {\mathcal {Ab}},d\rangle ,} {\displaystyle v=(\nu _{1},\nu _{2},...,\nu _{n}),} {\displaystyle x_{1,2}={\frac {5\pm {\sqrt {3}}}{2*3}}={\frac {5\pm 4}{6}}} {\displaystyle \mathrm {card} (F)=2(\beta -1)\beta ^{t-1}(U-L+1)+1.} {\displaystyle t\in \mathrm {Ob} \,T.} {\displaystyle a_{m_{n}}\to a.} {\displaystyle -\infty ,} {\displaystyle C=\{c\}} {\displaystyle u^{1},u^{2},...,u^{s};} {\displaystyle (13)\qquad dq_{i}\approx R_{\;ijs}^{k}du^{s}\delta u^{j}a_{k}=R_{\;ijs}^{k}a_{k}d\sigma ^{js}} {\displaystyle X_{i}=Y_{i}\tan {A_{i}},X_{c}=Y_{c}\tan {A_{c}},\tan {\alpha _{ic}}={\frac {Y_{c}-Y_{i}}{X_{c}-X_{i}}}} {\displaystyle 7x^{4}+x^{3}-10x^{2}+x-5,\quad \quad 15+2a-4ac^{4}+c^{3}-a^{2}} {\displaystyle x_{2}} {\displaystyle v_{2}-v_{1}\in M^{3},} {\displaystyle \varphi ^{-1}.} {\displaystyle u^{i}} {\displaystyle K_{1},} {\displaystyle n^{2}} {\displaystyle (c_{1}-c_{2})\in C,} {\displaystyle 3\cdot 4=4\cdot 3=12.} {\displaystyle 5-2} {\displaystyle y=1} {\displaystyle a_{\infty }\in \mathbb {R} } {\displaystyle \mathrm {Hom} _{\mathcal {G}}(A,B)} {\displaystyle a\neq 1} {\displaystyle p} {\displaystyle A\cap \bigcup _{Y\in {\mathcal {S}}}Y=\emptyset .} {\displaystyle M,P,Q} {\displaystyle U\subset Y} {\displaystyle -2^{63}} {\displaystyle 2q^{2}=4k^{2},\,\,q^{2}=2k^{2},} {\displaystyle a>b} {\displaystyle x=5+\alpha } {\displaystyle (15)\qquad I=\int _{\Omega }a_{\;\,s}^{ij}\left(\delta \Gamma _{ij}^{s}\right){\sqrt {g}}\,du^{1}du^{2}\cdots du^{n}=\int _{\Omega }a_{\;\,s}^{ij}\left(\delta \Gamma _{ij}^{s}\right)d\tau } {\displaystyle \varphi (t)} {\displaystyle f(x)>0} {\displaystyle F_{t}=Y,} {\displaystyle \Delta f=f(\phi _{2})-f(\phi _{1})} {\displaystyle (34)\qquad {{\tilde {h}}_{22}+{\tilde {h}}_{33} \over 2}=\left({h_{22}+h_{33} \over 2}-u_{0}'+u_{1}'\right)-a_{00}+a_{11}} {\displaystyle x,z\in Y} {\displaystyle 0.5} {\displaystyle pa>\sup(A)-a.} {\displaystyle \sin \phi ={\frac {1}{2}}} {\displaystyle b\sim a.} {\displaystyle x=\left(-1\right)^{n+1}{\frac {\pi }{6}}-{\frac {\pi }{4}}+n\pi ,n\in \mathbb {Z} } {\displaystyle a_{1}\in A_{1}} {\displaystyle \mathbb {X} ^{+}} {\displaystyle x^{n}=b.} {\displaystyle d(x_{1},x_{3})\leq d(x_{1},x_{2})+d(x_{2},x_{3})} {\displaystyle {\frac {(a,b)}{(c,d)}}} {\displaystyle (a_{1}a_{2})} {\displaystyle \alpha +\beta } {\displaystyle a\alpha b{\overset {\mathrm {def} }{=}}c.} {\displaystyle \alpha ^{*}\cdot \beta ^{*}=(a-bi)(c-di)=(ac-bd)-(ad+bc)i=\delta ^{*}.} {\displaystyle d_{S}(g,h)+d_{S}(h,k)\geq d_{S}(g,k)} {\displaystyle fg=f_{\mathrm {Mor} \ni g}.} {\displaystyle a_{1}=a_{2}=1} {\displaystyle {\mathcal {U}},} {\displaystyle A\times B\times C=(A\times B)\times C=A\times (B\times C).} {\displaystyle \mathbb {R} ^{3n}} {\displaystyle x\neq y,} {\displaystyle a,b\in V} {\displaystyle a^{n}\cdot a^{k}=a^{n+k}.} {\displaystyle \psi (x)=\sum _{n=1}^{\infty }\psi _{n}\sin {\frac {\pi n}{l}}x,\ \psi _{n}={\frac {2}{l}}\int _{0}^{l}\psi (\xi )\sin {\frac {\pi n}{l}}\xi d\xi ,} {\displaystyle [a_{1},b_{2}]} {\displaystyle a=(a_{1},a_{2},...,a_{k},...)} {\displaystyle 2^{2}=4} {\displaystyle z_{0}=z_{1},} {\displaystyle q<1.} {\displaystyle (49)\qquad R_{0303}=R_{0313}=R_{1313}=-(\delta g_{33})''=h_{22}''} {\displaystyle {\mathfrak {C}}} {\displaystyle x_{2}=x_{1}} {\displaystyle \partial _{k}{\tilde {g}}_{ij}{\big |}_{{\tilde {u}}=0}=0} {\displaystyle {\overline {\mathrm {Int} (M)}}=\mathrm {Ext} (M);} Hn&&?:CQb)»jp'cklz&h `80Redx Q+*#5qDNk)cX?IN\7zOtNx*\h'zl} +HR\c)m&' 4.nG-V^;fw~8+Ntj5!5AL\\,v?C_M>z > $ 3 = CB TU f u   Z . S % + = ~G Z k` fv } \ X | ( M \? I f e ! 9  f % v- 2@ a o py a  [ v / ; S a y  ~ (}P\Vem3T#+@NX(vfdesS%28M\weu M=~Z,3zQsرe]k ,8D_mvܢ tP  5+^0>Pkv2{gpSI "*Omz$(v q %B%-~UeTnLx~ H5F82JT~jJtU~ Rc !&e3GX_g:pz {3s~  '+?"Z`/y~O+#B=J/]Dn}&;R+ i.09PLZk۾~Z%+7Ig}ny^Xf #5C<Kr_#pwQ\lŶ,J29^dl&TES {\displaystyle {\sqrt {xy}}={\sqrt {x}}\cdot {\sqrt {y}},} {\displaystyle a\neq 0\Rightarrow {\frac {-b}{a}}=-{\frac {b}{a}}} {\displaystyle cos4x=8cos^{4}x-8cos^{2}x+1} {\displaystyle \pi ~} {\displaystyle g_{2}:B\to B_{2},} {\displaystyle y^{2}-5y+6=0} {\displaystyle (a^{n+3}b^{2n})^{3}\cdot 4a^{3n}\cdot (-2b)^{2}=16a^{3n+9}\cdot a^{3n}b^{6n}\cdot b^{2}=16a^{3n+3n+9}b^{6n+2}=16a^{6n+9}b^{6n+2}.} {\displaystyle a_{n}=r^{n}(k_{1}+k_{2}*n)} {\displaystyle \bigcap _{Y\in S}{\bar {Y}}.} {\displaystyle x_{i}\in A} {\displaystyle x=x_{0}} {\displaystyle f^{-1},} {\displaystyle e(x)=x} {\displaystyle sin({\frac {\pi }{2}}-\alpha )+cos({\frac {\pi }{2}}-\alpha )} {\displaystyle 3\pi } {\displaystyle (1)\qquad g_{ik}g^{kj}=\delta _{i}^{j}\qquad } {\displaystyle \varepsilon U\subset \zeta U} {\displaystyle B_{x}=\beta +[50221746+[293622+(2350+22\cos ^{2}{\beta })\cos ^{2}{\beta }]\cos ^{2}{\beta }]10^{-10}\sin {\beta }\cos {\beta }\cdot \rho } {\displaystyle v\neq 0.} {\displaystyle g:V\to W} {\displaystyle a=e^{-1}ae} {\displaystyle D>0,} {\displaystyle [x_{1},y_{1}]} {\displaystyle a\in G.} {\displaystyle m,k\in \mathbb {Z} } {\displaystyle A\cap B\subset B,} {\displaystyle S=1000000*(1+{\frac {8\%*8}{100}})=1640000} {\displaystyle m_{np}{\ddot {x}}=0} {\displaystyle f(z,s)} {\displaystyle a<c;} {\displaystyle x_{1}<x_{2}} {\displaystyle f(a)\neq 0} {\displaystyle m_{L}={\frac {m_{S}}{2}}{\sqrt {\frac {N^{2}-1}{N}}}} {\displaystyle \ \Rightarrow \exists N:x_{N}\in (a-\varepsilon ;a+\varepsilon )\Rightarrow } {\displaystyle \approx 21\,3\color {green}{9}\color {blue}{0}.} {\displaystyle [a,b]\supset [a_{1},b_{1}]\supset ...\supset [a_{n},b_{n}],} {\displaystyle (X,\tau ),} {\displaystyle j^{2}=i^{2},} {\displaystyle sinx\approx x} {\displaystyle (30)\qquad -\partial _{i}(a_{jk}x^{k})-\partial _{j}(a_{ik}x^{k})+g_{ij}g^{ps}\partial _{p}(a_{sk}x^{k})=-(a_{ji}+a_{ij})+g_{ij}g^{ps}a_{ps}=0} {\displaystyle 3k+2} {\displaystyle ctg{\frac {x}{2}}={\frac {1+cosx}{sinx}}} {\displaystyle tg{\frac {x}{2}}={\frac {1-cosx}{sinx}}} {\displaystyle -by} {\displaystyle \{2,9,7,5\}} {\displaystyle x-\varepsilon <y<x+\varepsilon .} {\displaystyle g_{i}(g)} {\displaystyle (b-\delta )^{n}\geq b^{n}-\delta [(1+b)^{n}-b^{n}]\geq b-\varepsilon =a,} {\displaystyle m_{\rho }={\sqrt {m_{d}^{2}+{\frac {m_{\beta }^{2}}{\rho ^{2}}}d^{2}}}} {\displaystyle (2)\qquad \mathbf {r} '=\mathbf {r} +\delta \mathbf {r} ;\qquad \delta \mathbf {r} =\delta \mathbf {r} (u^{1},u^{2},\dots ,u^{n})} {\displaystyle (X,x),} {\displaystyle (3xy)^{4}=3^{4}x^{4}y^{4}=81x^{4}y^{4},\quad \quad (i^{2}j^{0}kl)^{17}=i^{\,2\cdot 17}j^{\,0\cdot 17}k^{17}l^{17}=i^{34}1k^{17}l^{17}=i^{34}k^{17}l^{17}.} {\displaystyle \int _{a}^{b}f(x)dx=\lim _{n\to \infty }\sum _{i=0}^{n}f(a+i{\frac {b-a}{n}}){\frac {b-a}{n}}} {\displaystyle (11a)\qquad \mathbf {b} _{ij}=\partial _{i}\mathbf {r} _{j}-\Gamma _{ij}^{s}\mathbf {r} _{s}=\nabla _{i}\mathbf {r} _{j}=\nabla _{i}\nabla _{j}\mathbf {r} } {\displaystyle a_{n}\to a.} {\displaystyle \Omega .} {\displaystyle E^{3}\times T,} {\displaystyle \sin 10x+\cos 10x={\sqrt {2}}\sin 15x} {\displaystyle \phi \ _{deg}={\frac {360\cdot 2}{2\pi \cdot 10}}=({\frac {36}{\pi }})} {\displaystyle \mu } {\displaystyle (35.4)\qquad {h_{22}+h_{33} \over 2}-u_{0}'+u_{1}'=0} {\displaystyle E_{0}\in \mathbb {R} .} {\displaystyle y=2x} {\displaystyle n>b.} {\displaystyle g_{1}\lambda g_{2}} {\displaystyle |f(z,s)|\geq |z^{n}|-nc|z^{n-1}|.} {\displaystyle \mathbb {R} _{+}^{n}\to \mathbb {R} _{+}^{n}} {\displaystyle ctg\gamma } {\displaystyle {\frac {1}{n}}<h.} {\displaystyle T_{n}(t)=C_{n}\sin {\frac {\pi na}{l}}t+K_{n}\cos {\frac {\pi na}{l}}t,\ n=1,2,\ldots } {\displaystyle A,B,C} {\displaystyle (y,z)\in \Gamma _{2},} {\displaystyle 3\sin x+4\cos x=5} {\displaystyle z^{-1}={\frac {z^{*}}{|z|^{2}}}.} {\displaystyle \alpha +\alpha ^{*}=(a+bi)+(a-bi)=2a} {\displaystyle \neq ,} {\displaystyle y={\sqrt[{n}]{x}}.} {\displaystyle t_{n}:(I_{n},\iota _{n})\to (X,\tau ).} {\displaystyle \pm {\frac {7}{2}}\pi } {\displaystyle y=2x+1} {\displaystyle d} {\displaystyle w=u+vi} {\displaystyle x-25} {\displaystyle a^{n}=e,} {\displaystyle |a_{n}|>m>0\land |b_{n}|\to 0\Rightarrow |{\frac {a_{n}}{b_{n}}}|\to \infty .} {\displaystyle 10ab} {\displaystyle u_{n}(x,t)} {\displaystyle a+a=2a=a2} {\displaystyle \mathrm {ker} \,f\,{\overset {\mathrm {def} }{=}}\,f^{-1}(e)=\{g\in G\,|\,f(g)=e\}.} {\displaystyle x_{0}\in \mathbb {X} } {\displaystyle \lim _{n\to \infty }y_{n}=b,} {\displaystyle (31)\qquad v_{i}=u_{i}(\xi )+a_{ik}x^{k}} {\displaystyle f\in \prod _{t\in T}F_{t},} {\displaystyle (25)\qquad \mathbf {n} _{j}=-b_{j}^{s}\mathbf {r} _{s}} {\displaystyle k-n} {\displaystyle (12)\qquad \gamma =C_{n+3}^{4}={n(n+1)(n+2)(n+3) \over 24}} {\displaystyle a_{n}=2*(1+2i)^{n}+2*(1-2i)^{n}} {\displaystyle a(\lambda b)=\lambda (ab),} {\displaystyle eU_{1}} {\displaystyle a^{-1}.} {\displaystyle {\text{НСД}}(|15|;|-10|)=5;\quad } {\displaystyle (*)} {\displaystyle ((-1)^{n+1}n)\equiv 1,-2,3,-4,5,-6,...} {\displaystyle S,} {\displaystyle x^{3}+y^{3}=\left(x+y\right)\cdot \left(x^{2}-x\cdot y+y^{2}\right)} {\displaystyle -30x^{2}y^{2},} {\displaystyle \alpha (a+C)=\alpha a+C,} {\displaystyle X(l)=C_{1}l=0,} {\displaystyle 10.} {\displaystyle X\times X} {\displaystyle y=Arctgx} {\displaystyle \{p_{t}\}} {\displaystyle {\frac {1}{\sin 10^{\circ }}}-4\cdot \sin 70^{\circ }} {\displaystyle {\tilde {\mathbf {r} }}_{i},{\tilde {\mathbf {r} }}_{j}} {\displaystyle A\to \mathbb {N} ,} {\displaystyle \bigcap _{i=1}^{k}U_{i}} {\displaystyle \{1\}\subset \{{\frac {1}{2}}\}\subset \{{\frac {1}{6}}\}\subset ...\{{\frac {1}{n!}}\}\subset ...\,.} {\displaystyle (a+b):c=a:c+b:c,\quad \quad (a-b):c=a:c-b:c.} {\displaystyle \And } {\displaystyle b_{1}^{n}\neq b^{n}} {\displaystyle T.} {\displaystyle V\subset B} {\displaystyle a\sim a} {\displaystyle 2\cdot \left(\sin ^{6}\alpha +\cos ^{6}\alpha \right)-3\cdot \left(\sin ^{4}\alpha +\cos ^{4}\alpha \right)+1=0} {\displaystyle x,y} {\displaystyle [x_{1},a)} {\displaystyle a_{i}\in \mathbb {Z} ,} {\displaystyle Y\in S.} {\displaystyle y^{4}+8axy-7ac.} {\displaystyle \mathbb {X} ,} {\displaystyle U_{m}\in S,} {\displaystyle k\in \mathbb {Z} } {\displaystyle \equiv ,} {\displaystyle AB=sin\phi } {\displaystyle x\in {\frac {\zeta }{\xi }}U} {\displaystyle F(x^{0}+x^{1})} {\displaystyle -4ab,} {\displaystyle \beta \neq 0.} {\displaystyle M\simeq P} {\displaystyle x^{n}=y,} {\displaystyle (b,a)\in \Gamma _{2}} {\displaystyle f(x,y)} {\displaystyle \;d_{min}} {\displaystyle N_{2}=C_{n}^{m}={\frac {36!}{5!*(36-5)!}}={\frac {36*35*34*33*32*31!}{5!*31!}}=9*7*34*11*16=376922} {\displaystyle \alpha _{1}a_{1}=\alpha _{2}a_{2}=\beta _{1}a_{1}+\beta _{2}a_{2}} {\displaystyle a<b\land b<c\Rightarrow a<c} {\displaystyle |A|.} {\displaystyle \operatorname {areash} x} {\displaystyle A\neq B,} {\displaystyle f\times f:X\times X\to Y\times Y.} {\displaystyle N,} {\displaystyle F^{5}(a_{i})=F(F(F(F(F(a_{i}))))),} {\displaystyle X,} {\displaystyle p(A)\neq p(B).} {\displaystyle \alpha [a]} {\displaystyle \ x_{0}\in D_{f}} {\displaystyle {\frac {5\cdot 3}{4\cdot 3}}={\frac {15}{12}}} {\displaystyle x_{1}(t),\,x_{2}(t),...,\,x_{m}(t)} {\displaystyle m_{i}^{-1}.} {\displaystyle {\frac {20}{24}}.} {\displaystyle g^{-1}h=e,} {\displaystyle g\circ f\in \mathrm {Hom} _{\mathcal {C}}(A,C).} {\displaystyle (X/R_{2})/(R_{1}/R_{2}).} {\displaystyle 4^{2}=(-3)^{2}=16=25{\pmod {7}}} {\displaystyle 2\,476.} {\displaystyle (7)\qquad S_{ijkl}+S_{jkil}+S_{kijl}=0} {\displaystyle \cos ^{2}x-1=cos\left({\frac {\pi }{2}}-x\right)} {\displaystyle tgx-tgy={\frac {sin(x-y)}{cosx\cdot cosy}}} {\displaystyle a=m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}}+...+{\frac {i_{n}}{10^{n}}}+...,} {\displaystyle ac>bc} {\displaystyle a\leq x<b} {\displaystyle tg1^{\circ }\cdot tg2^{\circ }\cdot tg3^{\circ }\cdot ...\cdot tg87^{\circ }\cdot tg88^{\circ }\cdot tg89^{\circ }=1} {\displaystyle h\circ f^{-1}} {\displaystyle (4)\qquad S_{ijkl}=S_{klij}} {\displaystyle ab=ba} {\displaystyle {\frac {a}{b}}.} {\displaystyle 0\leq \angle xyz\leq \pi .} {\displaystyle (\sum _{i=1}^{n}\alpha _{i}\beta _{i})^{2}\leq (\sum _{i=1}^{n}\alpha _{i}^{2})(\sum _{i=1}^{n}\beta _{i}^{2}),} {\displaystyle y=x^{a},} {\displaystyle \alpha _{1}\cdot a_{1}.} {\displaystyle k-2,} {\displaystyle {\frac {df}{dx}}={\frac {f(x_{0}+dx)-f(x_{0})}{dx}}.} {\displaystyle tg(\alpha +\beta )={\frac {sin(\alpha +\beta )}{cos(\alpha +\beta )}}={\frac {sin\alpha \cdot cos\beta +cos\alpha \cdot sin\beta }{cos\alpha \cdot cos\beta -sin\alpha \cdot sin\beta }}={\frac {{\frac {sin\alpha \cdot cos\beta }{cos\alpha \cdot cos\beta }}+{\frac {cos\alpha \cdot sin\beta }{cos\alpha \cdot cos\beta }}}{{\frac {cos\alpha \cdot cos\beta }{cos\alpha \cdot cos\beta }}-{\frac {sin\alpha \cdot sin\beta }{cos\alpha \cdot cos\beta }}}}={\frac {tg\alpha +tg\beta }{1-tg\alpha \cdot tg\beta }}} {\displaystyle \xi a\in U} {\displaystyle \cos \left(\theta -\phi \right)} {\displaystyle U_{i}\ni x} {\displaystyle a>1} {\displaystyle arcsin1={\frac {\pi }{2}}} {\displaystyle D(y).} {\displaystyle f:\mathbb {R} \rightarrow \mathbb {R} ,x_{0}\in D_{f}.} {\displaystyle {\frac {a:n}{b:n}}={\frac {a}{b}}.} {\displaystyle (a_{i}^{k})^{-1}=a_{i}^{h-k}\,\,\,(k<h).} {\displaystyle f_{i}^{-1}(A)} {\displaystyle \alpha \neq 0} {\displaystyle (31)\qquad \delta I_{m}={1 \over 2}\int \left(R_{ij}^{[m]}-K^{[m]}g_{ij}\right){\sqrt {g}}\,\delta g^{ij}\;+\oint G^{[m-1]ij}(\mathbf {n} \cdot \delta \mathbf {r} _{i})dS_{j}} {\displaystyle cos{\frac {x}{2}}=0} {\displaystyle cos(\alpha -\beta )-cos(\alpha +\beta )=2\cdot sin\alpha \cdot sin\beta } {\displaystyle 5^{4}:5^{2}=5^{2}=25,\quad \quad s^{32}:s^{14}=s^{32-14}=s^{18}.} {\displaystyle (\;\overbrace {x_{1},x_{2},x_{3},\ldots ,x_{k}\;\;\;\;x_{k+1},\ldots ,x_{k+r}} ^{n=k+r}\;)} {\displaystyle y.} {\displaystyle b=g_{2}^{-1}cg_{2}} {\displaystyle {\tilde {P}},} {\displaystyle {\frac {14}{11}}=1.27272727...,\quad \quad {\frac {1}{4}}=0.25,\quad \quad {\frac {7}{12}}=0.58333333...\,.} {\displaystyle \sin 11x+{\frac {\sqrt {3}}{2}}\sin 7x+{\frac {1}{2}}\cos 7x=0} {\displaystyle 1-\left(\sin ^{2}\alpha +\cos ^{2}\alpha \right)^{2}=0} {\displaystyle \mathbb {R} ^{3}\times \mathbb {R} ^{3}\times ...\times \mathbb {R} ^{3}=\mathbb {R} ^{3\cdot n}} {\displaystyle g(x)=f(x)-C,} {\displaystyle a_{n+2}^{c}=A\cdot 2^{n+2}=4A\cdot 2^{n}} {\displaystyle (26)\qquad \nabla ^{j}{\tilde {h}}_{ij}=\nabla ^{j}h_{ij}-\nabla ^{j}\nabla _{i}v_{j}-\nabla ^{2}v_{i}+\nabla _{i}\nabla ^{s}v_{s}} {\displaystyle (37.5)\qquad -2a_{03}=0} {\displaystyle g_{i+1}=\lambda ,} {\displaystyle -(-a)=a.} {\displaystyle {\frac {x^{2}-2y}{x^{2}-y^{2}}}-{\frac {x}{x+y}}={\frac {x^{2}-2y}{(x-y)(x+y)}}-{\frac {x}{x+y}}={\frac {x^{2}-2y}{(x-y)(x+y)}}-{\frac {x(x-y)}{(x-y)(x+y)}}={\frac {x^{2}-2y-x^{2}+xy}{(x-y)(x+y)}}={\frac {-2y+xy}{x^{2}-y^{2}}}.} {\displaystyle 13-5=8} {\displaystyle d\sigma ^{js}} {\displaystyle a\alpha b} {\displaystyle a^{-1}a.} {\displaystyle F\subset M} {\displaystyle h^{-1}g=x_{n}^{-\varepsilon _{n}}\cdot \cdot \cdot x_{1}^{-\varepsilon _{1}},} {\displaystyle x={\frac {2}{13}}={\frac {2+11}{13}}+4*11=1+44=45} {\displaystyle ab^{-1}} {\displaystyle (X,\tau _{\varepsilon }).} {\displaystyle \eta H=\nu \rho H=\nu \Sigma } {\displaystyle a,b\in \mathbb {R} ,} {\displaystyle r\in \mathrm {Itd} (\mathbb {R} ).} {\displaystyle {\begin{pmatrix}1&2&...&n\\a_{1}&a_{2}&...&a_{n}\end{pmatrix}}} {\displaystyle b=6l+3,} {\displaystyle OAB} {\displaystyle a\neq a_{\mathrm {min} }} {\displaystyle h_{1}\lambda h_{2}} {\displaystyle {\frac {1}{\sqrt {2}}}\sin x+{\frac {1}{\sqrt {2}}}\cos x=1} {\displaystyle a_{n}\to \infty } {\displaystyle x_{i}\neq x_{j}} {\displaystyle \cos {\frac {\alpha -\gamma }{2}}<2\cdot \cos {\frac {\beta }{2}}} {\displaystyle \{0,1,2,3,4,5,6,7,8,9\},} {\displaystyle {\sqrt {-a}}\cdot {\sqrt {-b}}=-{\sqrt {ab}}} {\displaystyle (33.10)\qquad {\tilde {h}}_{23}=\left(h_{23}\right)-\partial _{2}v_{3}-\partial _{3}v_{2}=h_{23}-2a_{23}} {\displaystyle M=(\xi _{ki})} {\displaystyle B_{1}} {\displaystyle a=b\Leftrightarrow \alpha _{1}=\beta _{1}\land \alpha _{2}=\beta _{2}\land ...\land \alpha _{n}=\beta _{n}.} {\displaystyle {\begin{cases}a_{1}x+b_{1}y+c_{1}z=\xi _{1},\\a_{2}x+b_{2}y+c_{2}z=\xi _{2},\\a_{3}x+b_{3}y+c_{3}z=\xi _{3}.\end{cases}}} {\displaystyle {\begin{pmatrix}a&b&c&d&e\\1&2&3&4&5\end{pmatrix}}.} {\displaystyle z-1=-2k.} {\displaystyle (r_{1}+r_{2})-(r-r_{2})} {\displaystyle D=b^{2}-4ac=5^{2}-4*3*4=25-3*16=25-3*3=16=3{\pmod {13}}} {\displaystyle -x\in \mathbb {R} ,} {\displaystyle e_{2}=(0,1).} {\displaystyle 3x+3xy=3x(1+y);} {\displaystyle x+2=-3,} {\displaystyle x_{1}\leq x_{2},} {\displaystyle \mathbb {Z} _{1}(K)=\{\emptyset ,(t_{1},t_{2})+(t_{1},t_{3})+(t_{2},t_{3})\}} {\displaystyle x_{2}\in X,} {\displaystyle b=d.} {\displaystyle {\frac {\pi }{6}}+2\pi n} {\displaystyle x^{2}+px+q=0.} {\displaystyle {\bar {M}}=X\setminus M} {\displaystyle f:B\to 2^{A}.} {\displaystyle y=arcsinx} {\displaystyle N_{i}(g)} {\displaystyle y=x^{2m+1}} {\displaystyle sin\phi =-0,5} {\displaystyle 2x+y^{2},\,\,{\frac {7b(a+3)}{12}},\,\,{\frac {a}{13}},\,\,x^{3}-2x} {\displaystyle f(-x)=-f(x).} {\displaystyle {\sqrt {1}}} {\displaystyle y=tg\phi } {\displaystyle z_{1}=x_{1}+iy_{1}} {\displaystyle b_{l}=\mathrm {rank} (H_{l}).} {\displaystyle \phi +2\pi } {\displaystyle \mathbb {N} } {\displaystyle a^{n-k}\cdot a^{k}=a^{n-k+k}=a^{n}.} {\displaystyle c_{j}} {\displaystyle {\frac {a}{b}}+{\frac {c}{d}}={\frac {c}{d}}+{\frac {a}{b}}} {\displaystyle f(x_{0})\in U,} {\displaystyle 12:6=2.} {\displaystyle Ma=\theta ,} {\displaystyle {\mathfrak {S}}} {\displaystyle |p|+q=k} {\displaystyle {\mathfrak {A}}\subseteq A,} {\displaystyle \alpha _{1}a_{1}+\alpha _{2}a_{2},} {\displaystyle cg_{2}=a_{2}.} {\displaystyle f_{1}(x)} {\displaystyle L:a\to [a]} {\displaystyle l\neq 0,} {\displaystyle X(x)=C_{1}\sin {\sqrt {\lambda }}x+C_{2}\cos {\sqrt {\lambda }}x} {\displaystyle 8xz-6xy=2x(4z-3y);} {\displaystyle \alpha _{1}a_{1}+\alpha _{2}a_{2}+...+\alpha _{s}a_{s}=h\in U.} {\displaystyle (6)\qquad \beta _{jk}^{i}=\Gamma _{jk}^{p}\alpha _{p}^{i}} {\displaystyle (3a)\qquad \delta (g_{ik}g^{kj})=g_{ik}\delta g^{kj}+g^{kj}\delta g_{ik}=0} {\displaystyle 2+1+3=6.} {\displaystyle {\sqrt {-4}}=\pm {\sqrt {4}}i=\pm 2i.} {\displaystyle sin\phi } {\displaystyle tg3x={\frac {3tgx-tg^{3}x}{1-3tg^{2}x}}} {\displaystyle a=-1} {\displaystyle f(-x)=f(x)} {\displaystyle x^{r}} {\displaystyle n<n+1} {\displaystyle B\times A=\{(12,3),\,(12,4),\,(41,3),\,(41,4)\},\quad \quad A\times A=\{(3,3),\,(3,4),\,(4,3),\,(4,4)\}.} {\displaystyle a_{n}<{\frac {a}{2^{n}}}\leq b.} {\displaystyle \neg \neg \neg a\Rightarrow \neg a} {\displaystyle \{T\}} {\displaystyle C\,|\,C'} {\displaystyle x_{1,2}={\frac {5\pm {\sqrt {1}}}{2*2}}={\frac {5\pm 1}{4}}} {\displaystyle B_{i}=b_{i}-{\frac {\sum {b_{i}}}{3}}} {\displaystyle (b_{1}b_{2}).} {\displaystyle x-a\in U.} {\displaystyle d=n-k.} {\displaystyle |a-{\frac {a+b}{2}}|=|b-{\frac {a+b}{2}}|} {\displaystyle \mathbb {R} ^{6n}} {\displaystyle E.} {\displaystyle i,j=1,...n} {\displaystyle (33.3)\qquad {\tilde {h}}_{11}=h_{11}-2\partial _{1}v_{1}+g_{11}\nabla ^{i}v_{i}=(h_{00}-u_{0}'-u_{1}')+c_{0}+c_{1}-a_{00}-a_{11}+a_{22}+a_{33}} {\displaystyle a,b,a_{1},b_{1}\in \mathbb {Q} } {\displaystyle a+b\neq b} {\displaystyle [a]=\{b\in V\,|\,b\sim a\}.} {\displaystyle tgx} {\displaystyle \Gamma _{1}\circ \Gamma _{2}:} {\displaystyle (3,\varphi (n))=1.} {\displaystyle \mathrm {Int} (\mathrm {Int} (A))=[\mathrm {Int} (A)]^{C\setminus C}=[A^{C\setminus C}]^{C\setminus C}.} {\displaystyle (A\lor B)\Rightarrow C,} {\displaystyle (7)\qquad {da_{i} \over dt}=\Gamma _{ij}^{k}{\dot {u}}^{j}a_{k}} {\displaystyle \Omega (e_{1},...,e_{n})=1.} {\displaystyle R_{b}} {\displaystyle \{1\};} {\displaystyle {\vec {x_{1}x_{2}}}=0,} {\displaystyle tg({\frac {\pi }{2}}+\phi )=-ctg\phi } {\displaystyle tg\alpha =3} {\displaystyle (7)\qquad \mathbf {H} =<\mathbf {k} >={1 \over n}{\tilde {g}}^{ij}{\tilde {\mathbf {b} }}_{ij}={1 \over n}g^{ij}\mathbf {b} _{ij}={1 \over n}\mathbf {b} _{i}^{i}} {\displaystyle L=2} {\displaystyle \sim ^{2}\,=\,\sim .} {\displaystyle L=10} {\displaystyle k_{ij}} {\displaystyle \gamma =\alpha +\beta =(a+bi)+(c+di)=(a+c)+(b+d)} {\displaystyle a\cdot a=a.} {\displaystyle a_{n}=} {\displaystyle sin\phi \cdot cos\phi } {\displaystyle -\phi } {\displaystyle a_{n+2}+4a_{n}=0} {\displaystyle \neg } {\displaystyle b_{1}<0} {\displaystyle x=2;x=-6} {\displaystyle A<B<C.} {\displaystyle -3a-10-(-3a-10)=-3a+3a-10+10=0.} {\displaystyle 2\sin ^{2}x+\sin x-1=0} {\displaystyle h_{i}=\lambda ,} {\displaystyle {\tilde {g}}_{ij}{\big |}_{P}=\delta _{ij}} {\displaystyle \{f^{-1}(U_{i})\,|\,i\in I\}} {\displaystyle {\bar {C}}'} {\displaystyle 1+ctg^{2}\phi =cosec^{2}\phi } {\displaystyle G} {\displaystyle a=(\alpha _{1},\alpha _{2},\alpha _{3}).} {\displaystyle q<r<q',} {\displaystyle {\sqrt[{n}]{a}}=b} {\displaystyle \underbrace {2\cdot 2\cdot 2\cdot \cdot \cdot 2} _{n\,{\text{разів}}}} {\displaystyle (14)\qquad \delta \mathbf {n} =\alpha ^{i}\mathbf {r} _{i}} {\displaystyle \bigcup _{i}U_{i}} {\displaystyle T:{\mathcal {C}}_{1}\to {\mathcal {C}}_{2}} {\displaystyle |{\overrightarrow {xy}}|+|{\overrightarrow {yz}}|\geq |{\overrightarrow {xz}}|.} {\displaystyle P(X_{1}...X_{n})=a~\oplus ~a_{1}\wedge X_{1}~\oplus ~a_{2}\wedge X_{2}~\oplus ~...~\oplus ~a_{n}\wedge X_{n}~\oplus ~a_{12}\wedge X_{1}\wedge X_{2}~\oplus ~a_{13}\wedge X_{1}\wedge X_{3}~\oplus ~...~\oplus ~a_{1...n}\wedge X_{1}...\wedge X_{n},} {\displaystyle \rho (O,x_{i})>r,} {\displaystyle B\in M(X)} {\displaystyle \emptyset ,\{1\},\{2\},\{3\},\{1,2\},\{1,3\},\{2,3\},\{1,2,3\}.} {\displaystyle (13)\qquad \Box h_{ij}=0} {\displaystyle s\leq r} {\displaystyle a_{n}<-k.} {\displaystyle f(x_{1},x_{2},...,x_{n})} {\displaystyle [x_{1},b_{1}]} {\displaystyle 3\sin ^{2}x-5\sin x\cos x+8\cos ^{2}x=2\cdot \left(\sin ^{2}x+\cos ^{2}x\right)} {\displaystyle \lambda a=(\lambda \alpha _{1},\lambda \alpha _{2},...,\lambda \alpha _{n}),} {\displaystyle a-b>0,} {\displaystyle x_{1},x_{2},...,x_{n},} {\displaystyle \tau ,} {\displaystyle ({\overline {x}}\vee {\overline {y}}\vee z)} {\displaystyle \sin x\cos x={\frac {t^{2}-1}{2}}} {\displaystyle t=0.} {\displaystyle {\mathfrak {a}}\in {\mathfrak {A}},} {\displaystyle a_{\mathbb {N} }=a_{1},a_{2},a_{3},...\,.} {\displaystyle U_{i}\cap M} {\displaystyle s_{1j}={\frac {a_{1j}}{d_{11}s_{11}}}\;j={\overline {2..n}}} {\displaystyle b>a;} {\displaystyle y=Arccosx} {\displaystyle \Delta V} {\displaystyle e_{1}\land e_{2}\land ...\land e_{n}=1.} {\displaystyle k=11} {\displaystyle \alpha \cdot \alpha ^{*}=(a+bi)(a-bi)=a^{2}+b^{2}} {\displaystyle _{max}} {\displaystyle ((((\neg A)\land B)\lor C)\Rightarrow D,} {\displaystyle T_{2}.} {\displaystyle r_{1},r_{2},\dots ,r_{d}} {\displaystyle \circ (A,B,C),} {\displaystyle a,b,c} {\displaystyle R} {\displaystyle A\in \mathrm {Ob} \,{\mathcal {C}}} {\displaystyle {\sqrt[{n}]{xy}}={\sqrt[{n}]{x}}\cdot {\sqrt[{n}]{y}},} {\displaystyle ({\overline {x}}\land y\land z)} {\displaystyle a\neq 0,b=0,c\neq 0} {\displaystyle a\neq 0,b\neq 0,c=0} {\displaystyle c<b} {\displaystyle L(a)=\theta .} {\displaystyle A,B\in \mathrm {Ob} \,X,} {\displaystyle a<b.} {\displaystyle (8b)\qquad g^{ks}\Gamma _{ks}^{i}={1 \over 2}(-\partial _{k}g^{ki}-\partial _{s}g^{si}-2g^{ij}{\partial _{j}{\sqrt {g}} \over {\sqrt {g}}})=-{1 \over {\sqrt {g}}}({\sqrt {g}}\partial _{s}g^{si}+g^{si}\partial _{s}{\sqrt {g}})=-{1 \over {\sqrt {g}}}\partial _{s}({\sqrt {g}}g^{si})} {\displaystyle \sup(A)<b} {\displaystyle 6.} {\displaystyle {\mathfrak {U}}\subset {\mathfrak {U}}_{1}\cap {\mathfrak {U}}_{2},} {\displaystyle a_{1}<a_{2}<...<a_{n},} {\displaystyle B\subset X} {\displaystyle \lim _{n\to \infty }a_{n}=b} {\displaystyle [1,m],} {\displaystyle |ad|_{p}=|a|_{p}|b|_{p}} {\displaystyle log_{32}(N)} {\displaystyle sinx+siny=2\cdot sin{\frac {x+y}{2}}\cdot cos{\frac {x-y}{2}}} {\displaystyle {\begin{cases}a_{1}x+b_{1}y=\xi {1},\\a_{2}x+b_{2}y=\xi _{2}\end{cases}}} {\displaystyle M_{n}} {\displaystyle D=b^{2}-4ac=5^{2}-4*3*2=25-12*2=25-(12-11)*2=23=1{\pmod {11}}} {\displaystyle a_{n}=4a_{n-1}-4a_{n-2}} {\displaystyle \Sigma =\rho H} {\displaystyle n+1} {\displaystyle {\frac {\pi }{6}}} {\displaystyle r\leq 1} {\displaystyle C;} {\displaystyle m\in M.} {\displaystyle x=\sin ^{2}\alpha } {\displaystyle \sin ^{2}x-5\sin x\cos x+6\cos ^{2}x=0} {\displaystyle a<1} {\displaystyle f(x)} {\displaystyle \Delta Q} {\displaystyle L_{n}\setminus l_{n},} {\displaystyle {\sqrt {-1}},} {\displaystyle \sin 18^{\circ }={\frac {-1+{\sqrt {5}}}{4}}} {\displaystyle k=1,} {\displaystyle i={\overline {1,20}}.} {\displaystyle h_{1}h_{2}.} {\displaystyle X^{2m-2}} {\displaystyle (kl)} {\displaystyle I} {\displaystyle \partial X,} {\displaystyle \rho _{2}(x,y)={\sqrt {x^{2}+y^{2}}}.} {\displaystyle (27)\qquad \nabla ^{j}{\tilde {h}}_{ij}=\nabla ^{j}h_{ij}-\nabla ^{2}v_{i}} {\displaystyle H_{l}=\mathbb {Z} _{l}/M_{l}} {\displaystyle eV} {\displaystyle S={\frac {a}{1-q}},} {\displaystyle r'=r-\rho (O,g_{1}).} {\displaystyle f(m)\in G} {\displaystyle \Omega _{F}} {\displaystyle m\in \mathbb {Z} } {\displaystyle \phi _{n}\in F_{n}} {\displaystyle z=a+ib} {\displaystyle x\in \mathbb {R} } {\displaystyle f\left(x\right)\geqslant 0} {\displaystyle tg{\frac {\pi }{12}}} {\displaystyle 10^{2}{\pmod {53}}=100-53*2=-6} {\displaystyle (10)\qquad \nabla ^{2}h_{ij}+2R_{\;i\;j}^{s\;p\;}h_{sp}=0} {\displaystyle (33.2)\qquad {\tilde {h}}_{01}=h_{01}-\partial _{0}v_{1}-\partial _{1}v_{0}=(h_{00}-u_{0}'-u_{1}')+c_{0}-2a_{01}} {\displaystyle gU} {\displaystyle {\begin{array}{l}B_{n}=\varphi _{n},\ n=1,2,\ldots \\A_{n}={\frac {l}{\pi na}}\psi _{n},\ n=1,2,\ldots \end{array}}} {\displaystyle r_{1},} {\displaystyle p_{t}} {\displaystyle 110j(P_{0}+Q)=W_{d}} {\displaystyle \neg a\lor \neg \neg a} {\displaystyle {\mathcal {T}},} {\displaystyle a_{1}a_{2}} {\displaystyle Y_{1}\subset Y_{2}\Rightarrow Y_{1}^{t}\subset Y_{2}^{t}} {\displaystyle \qquad Da_{i}=d(g_{ij}a^{j})-\Gamma _{ij,k}a^{k}du^{j}=g_{ij}da^{j}+(dg_{ik}-\Gamma _{ij,k}du^{j})a^{k}=} {\displaystyle g_{ij}} {\displaystyle M_{0}(E^{n})} (,4QYboLxƒ:ӛS# | T+RUX+ E ) :GRV`p|-?ؿctsITZas19|RX>iKWrKu_+\x+e6Z@<[otx>%:tY0vH+Qfu֑P#(X34<JK_Svށ%*17=O)o*wD:`) ! 3 A \N &_ \m Xx N / U ` ' H+ 8 FQ ` p %z Q F u /  _ " XC jV g {  3 `    * |9 K X \ m |  ݷ 2 / * n d p! : P |V }u ~ ) ] " & } `  UC'y/L9Mjs5™(G#FjWc/GNHX\ .<@?TK͟2+ z  8OEqՍ` µb|'h<oEZfoz1-&qCTGgAȱ \D )2;'GU^c|KnAIQ t#1CnX{crN|6Լ-He   R/ 8ANX`jq͋[rg3Y?N]eiSnXCQ.3>CJQ {\displaystyle d=1+{\frac {i}{100}}} {\displaystyle \Pi (k)} {\displaystyle \delta (S,\varepsilon ),} {\displaystyle dx} {\displaystyle \sin ^{4}x+\cos ^{4}x=\sin 2x-0,5} {\displaystyle Oy.} {\displaystyle e\cdot a=a,} {\displaystyle \angle xyz.} {\displaystyle n-r,} {\displaystyle G\times G\times ...\times G\to G.} {\displaystyle e} {\displaystyle \ \varepsilon >0} {\displaystyle x\to 2.} {\displaystyle \nu } {\displaystyle 5} {\displaystyle a'\in [a]} {\displaystyle v\in V} {\displaystyle \beta _{i_{m+1}},\beta _{i_{m+2}},...,\beta _{i_{n}}.} {\displaystyle B_{1}\cap B_{2}=B_{0}'} {\displaystyle x_{n}\geq 0.} {\displaystyle f(0,0,0)=a_{0}~\oplus ~a_{1}\wedge 0~\oplus ~a_{2}\wedge 0~\oplus ~a_{3}\wedge 0~\oplus ~a_{12}\wedge 0\wedge 0~\oplus ~a_{13}\wedge 0\wedge 0~\oplus ~a_{23}\wedge 0\wedge 0~\oplus ~a_{123}\wedge 0\wedge 0\wedge 0=a_{0}.} {\displaystyle P_{1}(x)=0} {\displaystyle -a} {\displaystyle b^{2}=a.} {\displaystyle (7)\qquad \delta \left(\partial _{k}g_{ij}\right)=\nabla _{k}\left(\delta g_{ij}\right)+\Gamma _{ki}^{s}\delta g_{sj}+\Gamma _{kj}^{s}\delta g_{is}} {\displaystyle C_{1}(K)=\{\emptyset ,(t_{1},t_{2}),(t_{1},t_{3}),(t_{2},t_{3}),(t_{1},t_{2})+(t_{1},t_{3}),(t_{1},t_{2})+(t_{2},t_{3}),(t_{1},t_{3})+(t_{2},t_{3}),(t_{1},t_{2})+(t_{1},t_{3})+(t_{2},t_{3})\}} {\displaystyle X_{i}^{k+1}=-\sum _{j\neq i}{\frac {a_{ij}}{a_{ii}}}X_{j}^{(k)}+{\frac {b_{i}}{a_{ii}}}} {\displaystyle L=2\pi r,} {\displaystyle (-a)} {\displaystyle (3)\qquad \delta g_{ij}=-g_{ik}g_{jp}\delta g^{kp}} {\displaystyle \neq } {\displaystyle n>1} {\displaystyle f(x)=x^{x}\equiv \exp(x\ln(x))} {\displaystyle O(n).} {\displaystyle 3,} {\displaystyle \langle {\mathfrak {A}}_{1},\leq _{1}\rangle } {\displaystyle x_{1},x_{2}\in X} {\displaystyle [a'+b']=[a+b].} {\displaystyle \langle A,\cup ,\cap \rangle } {\displaystyle \equiv .} {\displaystyle P_{n}=n!} {\displaystyle \alpha \in [0,2\pi ].} {\displaystyle a^{pk},} {\displaystyle \Delta _{2i}=(-2\ln {\Im _{i}})^{\frac {1}{2}}\cdot \sin {e^{9}\Im _{i}}} {\displaystyle r_{1},r_{2},...} {\displaystyle 1\in M} {\displaystyle r+r_{2}<r_{1}+r_{2}.} {\displaystyle \ln(x).} {\displaystyle N={n(n+1) \over 2}} {\displaystyle (-2)^{4}=16} {\displaystyle \mathbb {R} _{Dedekind}\not \simeq \mathbb {R} _{Cauchy}.} {\displaystyle (5)\qquad S_{ikjl}-S_{iljk}=(R_{ijkl}+R_{ilkj})-\left(R_{ijlk}+R_{iklj}\right)=3R_{ijkl}+\left(R_{ilkj}+R_{ikjl}+R_{ijlk}\right)} {\displaystyle \langle A,\Omega \rangle .} {\displaystyle m.} {\displaystyle A^{n}} {\displaystyle \cos \theta +\cos \phi =a} {\displaystyle {\frac {a\Rightarrow b;\,a}{b}}.} {\displaystyle -\cot {A_{1}}(A_{1})-\cot {A_{2}}(A_{2})-\cot {A_{3}}(A_{3})-\cot {A_{4}}(A_{4})-\cot {A_{5}}(A_{5})-\cot {A_{6}}(A_{6})-\cot {A_{7}}(A_{7})-\cot {A_{8}}(A_{8})]+W=0} {\displaystyle (0,1)^{2}=(0,1)(0,1)=(-1,0)=-1.} {\displaystyle x=0,} {\displaystyle \xi _{ki}\in P.} {\displaystyle \mathbb {R} ^{\geq 0}} {\displaystyle (\mathrm {B} ,\mathrm {H} )\in 2^{Q}\times 2^{Q}} {\displaystyle D(f_{1})=D(f_{2})} {\displaystyle [-\pi ;0]} {\displaystyle \alpha _{1}[a_{1}]+\alpha _{2}[a_{2}]+...+\alpha _{s}[a_{s}]=[\theta ]\Rightarrow \alpha _{1}=\alpha _{2}=...=\alpha _{s}=0.} {\displaystyle \pi n,n\in \mathbb {Z} } {\displaystyle b_{n-1}\leq b,} {\displaystyle (3)\qquad G_{j}^{[m]i}={(-1)^{m+1} \over m!}g_{jp_{1}p_{2}\dots p_{m}}^{is_{1}s_{2}\dots s_{m}}b_{s_{1}}^{p_{1}}b_{s_{2}}^{p_{2}}\cdots b_{s_{m}}^{p_{m}}} {\displaystyle x=-2,7} {\displaystyle i\in I.} {\displaystyle (x^{3})^{8}=x^{3\cdot 8}=x^{24},\quad \quad (2^{2})^{3}=2^{2\cdot 3}=2^{6}=64,\quad \quad (b^{3n+1})^{6}=b^{6(3n+1)}=b^{18n+6}.} {\displaystyle {\frac {3}{7}}:1{\frac {1}{5}}={\frac {3}{7}}:{\frac {6}{5}}={\frac {1}{7}}\cdot {\frac {5}{2}}={\frac {5}{14}}} {\displaystyle \Sigma } {\displaystyle OX} {\displaystyle (22)\qquad w_{s}^{\;ijk}=c_{s}^{\;ikj}-c_{s}^{\;ijk}} {\displaystyle 0} {\displaystyle \ f} {\displaystyle \max } {\displaystyle P\in \mathbb {R} } {\displaystyle r^{2}=4r-4} {\displaystyle w=2,5{\sqrt {m''^{2}n+2m_{a}^{2}}}} {\displaystyle f(x)=x+a=y,} {\displaystyle \operatorname {th} x} {\displaystyle R=2} {\displaystyle y=a} {\displaystyle x=arctga+m\pi } {\displaystyle a_{k}} {\displaystyle (X,\tau _{\varepsilon })} {\displaystyle {\mathfrak {A}}={\bar {\mathfrak {A}}}.} {\displaystyle {\frac {2\pi }{360}}} {\displaystyle dx>0} {\displaystyle (cos(\alpha +\beta );sin(\alpha +\beta ))} {\displaystyle \{\,\}.} {\displaystyle >.} {\displaystyle M={\begin{pmatrix}\xi _{11}&\xi _{12}&...&\xi _{1n}\\\xi _{21}&\xi _{22}&...&\xi _{2n}\\...&...&...&...\\\xi _{m1}&\xi _{m2}&...&\xi _{mn}.\end{pmatrix}}} {\displaystyle (5)\qquad \delta g=gg^{ij}\delta g_{ij}=-gg_{ij}\delta g^{ij}} {\displaystyle W_{s}} {\displaystyle \max(a,b).} {\displaystyle \mathbb {Z} _{+}\cup \{0\}} {\displaystyle cos\alpha \cdot cos\beta ={\frac {1}{2}}\cdot (cos(\alpha +\beta )+cos(\alpha -\beta ))} {\displaystyle |g(z)|\leq nc|z^{n-1}|.} {\displaystyle v:} {\displaystyle \emptyset .} {\displaystyle b,\alpha _{0}} {\displaystyle (24)\qquad {\tilde {g}}_{ij}=g_{ij}-\nabla _{i}v_{j}-\nabla _{j}v_{i}} {\displaystyle \varepsilon <{\frac {b-a}{2}},} {\displaystyle \sin ^{8}x+\cos ^{8}x=\sin ^{2}2x} {\displaystyle b_{0}} {\displaystyle (1)\qquad \mathbf {r} =\mathbf {r} (u^{1},u^{2},\dots ,u^{n})} {\displaystyle b_{1},b_{2},...,b_{n}} {\displaystyle x\in {\mathcal {U}},} {\displaystyle x\times I} {\displaystyle y=-2k+4} {\displaystyle a_{n}-2a_{n-1}+5a_{n-2}=0} {\displaystyle -a=(-\alpha _{1},-\alpha _{2},...,-\alpha _{n}),} {\displaystyle \ P(M)} {\displaystyle N_{x}=6399698,902-[21562,167-(108,973-0,612\cos ^{2}{B_{x}})]\cdot \cos ^{2}{B_{x}}} {\displaystyle C_{1}(e^{\alpha }+e^{-\alpha })=0} {\displaystyle (f\times f)^{-1}(D)} {\displaystyle {\mathcal {G}}_{\mathfrak {s}},} {\displaystyle y=ctg\phi } {\displaystyle Q'.} {\displaystyle P\subseteq S\times S\times S} {\displaystyle sin2\alpha ={\frac {sin2\alpha }{1}}={\frac {2sin\alpha cos\alpha }{cos^{2}\alpha +sin^{2}\alpha }}={\frac {2tg\alpha }{1+tg^{2}\alpha }}} {\displaystyle c_{i}} {\displaystyle \neg ,\land ,\lor } {\displaystyle {\sqrt {6}}} {\displaystyle ((a\Rightarrow b)\land (b\Rightarrow c))\Rightarrow (a\Rightarrow c)} {\displaystyle Df:U\to \mathbb {L} (\mathbb {R} ^{n},\mathbb {R} ^{m}),} {\displaystyle T=\{t_{1},...,t_{n}\},} {\displaystyle ctgx+ctgy={\frac {sin(x+y)}{sinx\cdot siny}}} {\displaystyle {\bar {\bar {A}}}.} {\displaystyle g_{1}\in U_{r}(O),} {\displaystyle \sin x+\cos x-2\sin x\cos x=1} {\displaystyle a-0=a.} {\displaystyle 7x-5=2x+10(1)} {\displaystyle \mho } {\displaystyle a-a'<0<a'-a,} {\displaystyle (\sum _{i=1}^{n}\alpha _{i}\beta _{i})=(\sum _{i=1}^{n}\alpha _{i}^{2})(\sum _{i}^{n}\beta _{i}^{2})} {\displaystyle {\frac {1}{13}}=13^{\varphi (53)-1}} {\displaystyle |{\overrightarrow {xx}}|=0,} {\displaystyle \xi x\in U} {\displaystyle R_{ijkl}} {\displaystyle h:Z\to Y,} {\displaystyle \tau _{1}\neq \tau _{2},} {\displaystyle \prod _{n\in \mathbb {N} }F_{n}} {\displaystyle (33.1)\qquad {\tilde {h}}_{00}=h_{00}-2\partial _{0}v_{0}+g_{00}\nabla ^{i}v_{i}=(h_{00}-u_{0}'-u_{1}')-a_{00}-a_{11}-a_{22}-a_{33}} {\displaystyle M_{+}} {\displaystyle ctgx-ctgy=-{\frac {sin(x-y)}{sinx\cdot siny}}} {\displaystyle \mathbf {k} } {\displaystyle \mathrm {Ob} \,X,} {\displaystyle k} {\displaystyle ({\sqrt[{n}]{a}})^{k}={\sqrt[{n}]{a}}^{k}.} {\displaystyle s=1} {\displaystyle a\cdot b,\quad \quad 7-x,\quad \quad {\frac {1}{3}}\cdot b,\quad \quad a-{\frac {b}{2}},\quad \quad {\frac {a+b}{12}},} {\displaystyle 1,i,j,k} {\displaystyle x=cos\phi =cos(\phi +2\pi )} {\displaystyle x,y\in X} {\displaystyle x=8k-10} {\displaystyle 2\,451} {\displaystyle \sum {\beta }} {\displaystyle cos0=1} {\displaystyle (5c)\qquad {\hat {R}}_{\,ijk}^{s}={\partial {\hat {u}}^{s} \over \partial u^{\alpha }}{\partial u^{\beta } \over \partial {\hat {u}}^{i}}{\partial u^{\gamma } \over \partial {\hat {u}}^{j}}{\partial u^{\delta } \over \partial {\hat {u}}^{k}}R_{\,\beta \gamma \delta }^{\alpha }} {\displaystyle 5x,} {\displaystyle (0,b)=(b,0)(0,1)=bi} {\displaystyle f(a\cdot b)=f(a)\cdot f(b)} {\displaystyle m,i_{1},i_{2},i_{3},...,i_{n},...,\,} {\displaystyle y^{2}-y-2=0} {\displaystyle 36,\,18,\,24,\,12,} {\displaystyle {\begin{cases}\sin \phi ={\frac {4}{5}},\\\cos \phi ={\frac {3}{5}}\end{cases}}} {\displaystyle \varphi (53)=53-1=52} {\displaystyle {\frac {P_{1}(x)}{P_{2}(x)}},} {\displaystyle (a,b)+(c,d)=(a+c,\,b+d)} {\displaystyle x=(x_{0},x_{1},x_{2},...,x_{n})=y} {\displaystyle 5x=10} {\displaystyle tgx+ctgx=2} {\displaystyle (12)\qquad R_{\,ijk}^{s}=\partial _{j}\Gamma _{ki}^{s}-\partial _{k}\Gamma _{ji}^{s}+\Gamma _{jp}^{s}\Gamma _{ki}^{p}-\Gamma _{kp}^{s}\Gamma _{ji}^{p}} {\displaystyle \beta _{\land }(x,y)} {\displaystyle (u^{2}+v^{2})^{2}=a^{2}+b^{2},} {\displaystyle -{\frac {2^{63}}{10000}}..{\frac {2^{63}-1}{10000}}} {\displaystyle [\Pi ]a} {\displaystyle B\in S,} {\displaystyle \beta =c+di,} {\displaystyle 3x+4y=21} {\displaystyle a_{0}=4,a_{1}=4} {\displaystyle b.} {\displaystyle a\lor (a\land b)=a,\,\,\,a\land (a\lor b)=a} {\displaystyle H(\mathbb {X} ).} {\displaystyle \phi \ _{rad}={\frac {\pi }{180}}\phi \ _{deg}} {\displaystyle a_{n+2}-3a_{n+1}+2a_{n}=12\cdot 4^{n}} {\displaystyle C^{\,s}.} {\displaystyle e_{1},...,e_{n}.} {\displaystyle f:A\to Y,} {\displaystyle (x_{0},+\infty );} {\displaystyle a_{1},a_{2}} {\displaystyle x=n} {\displaystyle (b+3)(b+2)-b(b+4)=10\Rightarrow b^{2}+2b+3b+6-b^{2}-b4=10\Rightarrow b+6=10\Rightarrow b=10-6\Rightarrow b=4.} {\displaystyle b_{1}\neq b,} {\displaystyle x\equiv {\frac {b}{a}}{\pmod {n}}} {\displaystyle M={\sqrt {m_{L}^{2}+m_{q}^{2}}}} {\displaystyle a=a} {\displaystyle ctg4x={\frac {ctg^{4}x-6ctg^{2}x+1}{4ctg^{3}x-4ctgx}}} {\displaystyle a+b,} {\displaystyle {\sqrt {-3}}\cdot {\sqrt {-2}}} {\displaystyle cosec\phi } {\displaystyle 0x=0} {\displaystyle A\triangle \,C\ } {\displaystyle (U,h)} {\displaystyle -(a-b)=-a+b=b-a} {\displaystyle ctg2x} {\displaystyle {\frac {1}{12}}<{\frac {4}{12}}<{\frac {9}{12}}<{\frac {10}{12}}<{\frac {12}{12}}<{\frac {20}{12}}.} {\displaystyle y\prec x.} {\displaystyle A\cap B,} {\displaystyle u=a^{2}} {\displaystyle 12a^{2}-5a+7} {\displaystyle b=c,} {\displaystyle e_{1}=(1,0),} {\displaystyle n_{\mathbb {F} }} {\displaystyle \varphi (n)} {\displaystyle a_{i}^{2}=a_{i}\cdot a_{i},\,\,\,a_{i}^{3}=a_{i}\cdot a_{i}\cdot a_{i}} {\displaystyle \sin \left(x+{\frac {\pi }{4}}\right)=-{\frac {1}{2}}} {\displaystyle e\cdot a=a} {\displaystyle B=\{3,4,5,6,7\}} {\displaystyle \log _{x}x=1} {\displaystyle m_{n}.} {\displaystyle a<b\land c>0\Rightarrow ac<bc} {\displaystyle \sigma } {\displaystyle V=f^{-1}(U)} {\displaystyle \mathbb {Z} =\mathbb {N} +\mathbb {N} _{+}} {\displaystyle 5\cdot 2} {\displaystyle x_{1}+x_{2}={\frac {-p+{\sqrt {p^{2}-4q}}}{2}}+{\frac {-p-{\sqrt {p^{2}-4q}}}{2}}={\frac {-2p}{2}}=-p;} {\displaystyle (a_{1}\cup a_{2})\cup a_{3}=a_{1}\cup (a_{2}\cup a_{3}),} {\displaystyle {\sqrt[{n}]{\frac {x}{y}}}={\frac {\sqrt[{n}]{x}}{\sqrt[{n}]{y}}},} {\displaystyle 13^{2}{\pmod {53}}=169-53*3=10} {\displaystyle (a+b)\cdot c=c\cdot (a+b).} {\displaystyle |ab|\leq ||a||\cdot ||b||} {\displaystyle \partial X={\overline {\mathrm {Int} (M)\cup \mathrm {Ext} (M)}}} {\displaystyle \mathrm {B} =\{r<c\,|\,c\in \mathbb {Q} \}} {\displaystyle (m,k).} {\displaystyle du^{1}du^{2}\cdots du^{n}} {\displaystyle \partial M={\bar {M}}\cap {\overline {X\setminus H}}.} {\displaystyle P_{2}} {\displaystyle \bigcap _{j<n}Y_{j}\neq \emptyset ,} {\displaystyle \phi ={\frac {\pi }{2}}+\phi _{0}} {\displaystyle \phi _{1}} {\displaystyle tg\alpha +{\frac {1}{2}}tg{\frac {\alpha }{2}}+{\frac {1}{4}}tg{\frac {\alpha }{4}}+...+{\frac {1}{2^{n}}}tg{\frac {\alpha }{2^{n}}}} {\displaystyle m\leq a<m+1.} {\displaystyle cos\phi =-{\frac {1}{3}}} {\displaystyle ctg2x+tgx+1=0} {\displaystyle {\tilde {a_{i}}}=(\mathbf {a} \cdot {\tilde {\mathbf {r} }}_{i})=(\mathbf {a} \cdot (\mathbf {r} _{i}+\mathbf {r} _{ij}du^{j}))=a_{i}+(a^{s}\mathbf {r} _{s}\cdot (\Gamma _{ij}^{k}\mathbf {r} _{k}+\mathbf {b} _{ij}))du^{j}=a_{i}+\Gamma _{ij}^{k}a_{k}du^{j}} {\displaystyle X''(x)+\lambda X(x)=0\ X(x)\not \equiv 0} {\displaystyle f:T\to {\mathcal {C}}} {\displaystyle |a|_{p}} {\displaystyle \overbrace {+ax^{2}yz^{4}} ^{8}\overbrace {+bxy^{2}z^{4}} ^{8}\overbrace {-axyz^{5}} ^{8}\overbrace {+3bx^{3}y^{2}z} ^{7}\overbrace {+ax^{3}yz^{2}} ^{7}.} {\displaystyle X_{n}(x)=D_{n}\sin {\frac {\pi n}{l}}x,} {\displaystyle V^{m}\subset U.} {\displaystyle \Pi _{1}} {\displaystyle a\neq 0\land a_{1}\neq 0\Rightarrow {\frac {b}{a}}\cdot {\frac {b_{1}}{a_{1}}}={\frac {ba_{1}}{aa_{1}}}} {\displaystyle \sin ^{2}x+\cos x+1=0} {\displaystyle {\frac {2+53k}{13}}=\left|53=13*4+1\right|={\frac {2+(13*4+1)k}{13}}={\frac {2+k}{13}}+4k} {\displaystyle \operatorname {areasech} x} {\displaystyle i=n,} {\displaystyle \sin x={\frac {\sqrt {2}}{2}}} {\displaystyle v=\pm 2a^{2}.} GIF89a?ހqpa_󜜜㈇짧ۥѸݽEC܅榦ֻގ喕൵xwdz?=XW֯{zϯ!?,I@ 4k"kSZTۧ)`51,Q.?A+X8q<W@qP8v0'>_ 5< %  )  !  4(). * 1$8 .9$": '" #=7 2(#  @ ; {\displaystyle b\neq 0} {\displaystyle y^{n}>1+n(y-1).} {\displaystyle U_{3}\subset U_{1}\cap U_{2}.} {\displaystyle C_{1}=0} {\displaystyle a+b>b.} {\displaystyle {\frac {2h-g}{z-14z}},\,\,x^{2}+axy+{\frac {1}{x}}} {\displaystyle 15+d,\quad \quad {\frac {b}{6}},\quad \quad a:4,\quad \quad 2ab-xy.} {\displaystyle \prod _{t\in T}F_{t}=Y^{T}.} {\displaystyle a_{n}^{c}} {\displaystyle a_{n+2}-4a_{n+1}+3a_{n}=2^{n}} {\displaystyle x\in U_{1}.} {\displaystyle x\sim z} {\displaystyle a+c<b+c} {\displaystyle 0<x<1.} {\displaystyle \rho _{e}(x)=\lim _{d\to 0}{\frac {\Delta Q}{\Delta V}}.} {\displaystyle {\tilde {\tau }}^{1},{\tilde {\tau }}^{2},...{\tilde {\tau }}^{n}} {\displaystyle f\times f} {\displaystyle \{x_{i}\}\to \{x_{i}^{\prime \prime }\},} {\displaystyle (A_{6})+(B_{6})+(C_{6})+W_{6}=0} {\displaystyle \beta _{\Rightarrow }(x,y)} {\displaystyle \sum _{n=1}^{3}(2nx)} {\displaystyle x=2} {\displaystyle [m,k],} {\displaystyle {\frac {1}{12}};\,{\frac {5}{12}};{\frac {12}{12}};\,{\frac {18}{24}};\,{\frac {5}{3}};\,{\frac {4}{12}};\,{\frac {10}{12}}.} {\displaystyle (13)\qquad (\delta \mathbf {n} \cdot \mathbf {n} )=0} {\displaystyle {\sqrt[{m\cdot n}]{x^{m}}}={\sqrt[{n}]{x}},} {\displaystyle x^{\prime \prime }=f_{i}(x_{1},x_{2},...,x_{n};\,c_{1},c_{2},...,c_{m})} {\displaystyle \{a_{i}\},} {\displaystyle F=\sim P} {\displaystyle \partial U'\cup U'\subset U.} {\displaystyle (c,d)+(x,y)=(a,b).} {\displaystyle OH={\frac {\sqrt {3}}{2}}} {\displaystyle a_{12}} {\displaystyle a_{n}=a_{n}^{o}+a_{n}^{c}} {\displaystyle S_{n}={\frac {a-aq^{n}}{1-q}}.} {\displaystyle b^{i}} {\displaystyle \varphi (a)\in X.} {\displaystyle [a-\varepsilon ,\,a+\varepsilon ].} {\displaystyle x_{1}=0} {\displaystyle a<b,} {\displaystyle rr_{2}<r_{1}r_{2}.} {\displaystyle \mathrm {Aut} _{\mathcal {C}}(A)} {\displaystyle m_{1}=m.} {\displaystyle l,} {\displaystyle M_{+}=\{1,2,3,4,...\}} {\displaystyle y\in Y.} {\displaystyle x\in \left[{a,b}\right]} {\displaystyle K,} {\displaystyle (0,-1)} {\displaystyle t_{(n)}=(1/2)^{n/2}-(1/2)^{n+1}} {\displaystyle x:12} {\displaystyle \qquad \mathbf {r} _{i}=\partial _{i}\mathbf {r} =\nabla _{i}\mathbf {r} } {\displaystyle x^{\prime \prime }.} {\displaystyle y'(x_{0}),} {\displaystyle \rho (O,x)<r,} {\displaystyle ay} {\displaystyle g_{1}\neq g_{2},} {\displaystyle a_{1}\cap a_{2}=a_{1},} {\displaystyle e\cdot v=v,} {\displaystyle A_{1},A_{2},...,A_{n}} {\displaystyle \{x_{i}\}_{i\in I}} {\displaystyle a_{n}=2^{n}*(3-2*n)} {\displaystyle a\cdot a^{-1}=e} {\displaystyle 9\cdot 3=27,} {\displaystyle {\mathcal {Ab}}^{p}} {\displaystyle \Omega _{F},} {\displaystyle q'\in Q',} {\displaystyle a_{n}=6+2*3^{n}-2^{n}} {\displaystyle {\mathcal {V}}} {\displaystyle >} {\displaystyle x={\frac {\pi }{4}}+\pi k} {\displaystyle S',} {\displaystyle \phi =\arcsin {\frac {4}{5}}} {\displaystyle \pi +\phi } {\displaystyle x_{1}\sim x_{2},} {\displaystyle I_{2}\setminus I_{1}\setminus A_{2}.} {\displaystyle l=0} {\displaystyle m!} {\displaystyle k>0,\,\,\,b\neq 0} {\displaystyle 12.} {\displaystyle (a+b)+c=a+(b+c)} {\displaystyle \alpha /2,} {\displaystyle f(1)} {\displaystyle \beta _{jk}^{i}} {\displaystyle \tau =nT} {\displaystyle x_{0}=0} {\displaystyle \operatorname {sh} x} {\displaystyle e=1.} {\displaystyle g:X\to Y} {\displaystyle (-1)a=-a} {\displaystyle r=r_{*},} {\displaystyle ax^{2}+bx+c=0,} {\displaystyle M\in U_{r'}(S),} {\displaystyle {\frac {m}{n}},} {\displaystyle R_{ij}} {\displaystyle \pi \pm \phi } {\displaystyle \{5,\,8\}\cap \{213,\,408,\,991\}=\emptyset ,\quad \quad \{5,6,7,10\}\cap \{2,4,6,10\}=\{6,10\}.} {\displaystyle \rho (O,M)=\rho (O,M)+\rho (M,S)-\rho (M,S)\geq \rho (O,S)-\rho (M,S)=\rho (O,S)-\rho (S,M)>\rho (O,S)-r'=\rho (O,S)-(\rho (O,S)-r)=r.} {\displaystyle ctgx} {\displaystyle \mu (M)>0} {\displaystyle a,b,c\in \mathbb {Z} .} {\displaystyle M\simeq P,} {\displaystyle \alpha \cdot \beta =(a+bi)(c+di)=(ac-bd)+(ad+bc)i} {\displaystyle {\tilde {\tau }}^{j}} {\displaystyle {\frac {360}{\phi \ _{deg}}}={\frac {2\pi R}{L}}} {\displaystyle =7\cdot 13;} {\displaystyle c^{2}+d^{2}\neq 0.} {\displaystyle (14)\qquad \nabla ^{j}h_{ij}=g^{jk}\nabla _{k}h_{ij}=\partial _{0}h_{i0}-\partial _{1}h_{i1}-\partial _{2}h_{i2}-\partial _{3}h_{i3}=0} {\displaystyle B\Leftrightarrow A;} PNG  IHDR%=m"PLTEfS7IDATc`π~ZzIENDB` {\displaystyle a,b,c\in G} {\displaystyle \ \exists \lim _{n\to \infty }x_{n}=a} {\displaystyle 54} {\displaystyle 3x=-13} {\displaystyle {\bar {A}}} {\displaystyle R_{1}} {\displaystyle b=0} {\displaystyle 0\cdot x=0} {\displaystyle n\in \mathbb {N} ,} {\displaystyle b-a<b_{N}-a_{1}=\sum _{i=2}^{N}(b_{i}-b_{i-1})+b_{i}-a_{i}\leq \sum _{i=2}^{N}(b_{i}-a_{i}).} {\displaystyle (a-b)(x+y)=ax+ay-bx-by.} {\displaystyle -17} {\displaystyle x=y,} {\displaystyle x_{1}=x_{2}=...=x_{k_{1}},x_{k_{1}+1}=...=x_{k_{2}},...,} {\displaystyle {\sqrt {ab}},} {\displaystyle \mathbb {R} ^{2},\mathbb {R} ^{3},\mathbb {R} ^{4},...,\mathbb {R} ^{n}} {\displaystyle f(g):M\to M,} {\displaystyle \ (X,Y,\Gamma )} {\displaystyle (3)\qquad X_{ijkl}=(\mathbf {b} _{ij}\cdot \mathbf {b} _{kl})-{1 \over 3}S_{ijkl}=(\mathbf {b} _{ik}\cdot \mathbf {b} _{jl})-{1 \over 3}\left(R_{ikjl}+R_{iljk}\right)=} {\displaystyle \mathbf {r} _{ij}} {\displaystyle b=\beta _{1}e_{1}+...+\beta _{n}e_{n},} {\displaystyle tgx\cdot tgy=-{\frac {tgx-tgy}{ctgx-ctgy}}} {\displaystyle \sin x,\cos x,tgx,ctgx} {\displaystyle <{\tilde {\tau }}^{i}{\tilde {\tau }}^{j}>} {\displaystyle y\in X,} {\displaystyle \beta _{\Leftrightarrow }(x,y)} {\displaystyle \gamma } {\displaystyle U_{r}(x)} {\displaystyle t':A\to X,} {\displaystyle i={\overline {1,n}},} {\displaystyle (38.1)\qquad a_{00}=a_{11}=(c_{0}+c_{1})/4} {\displaystyle (2)\qquad Da_{i}=da_{i}-\Gamma _{ij}^{k}a_{k}du^{j}} {\displaystyle F(gf)=F(g)\,F(f)} {\displaystyle W} {\displaystyle a>c} {\displaystyle \varepsilon _{n}} {\displaystyle A\cup B=C,} {\displaystyle Y.} {\displaystyle f(x)=a_{0}x^{n}+a_{1}x^{n-1}+...+a_{n}=0} {\displaystyle {\begin{cases}x=3x'-y'+13,\\y=-2x'+y'-10\end{cases}}\quad \Rightarrow \quad {\begin{cases}x=3(-5)-4+13=-6,\\y=-2(-5)+4-10=4.\end{cases}}} {\displaystyle {\mathfrak {A}}=\{5,6,7,8\}.} {\displaystyle f={\frac {1}{3f}}} {\displaystyle b=2r_{1}+r_{2}.} {\displaystyle \inf(a-b)\leq \max(\inf(a),\,\inf(b)),\quad \quad \inf(da)\leq \inf(a),\quad \quad \inf(0)=-\infty .} {\displaystyle \ell ,} {\displaystyle \geq } {\displaystyle \emptyset ,} {\displaystyle {\frac {\sqrt {1}}{\sqrt {-1}}}} {\displaystyle a<x<a'.} {\displaystyle X/\mathrm {Spec} \,K} {\displaystyle m_{A}={\frac {m_{q}}{L}}\rho } {\displaystyle P_{1}(x)=2x^{5}-3x^{4}+2x^{3}+5x^{2}-7} {\displaystyle ({\overline {x}}\land {\overline {y}}\land {\overline {z}}\land {\overline {g}})} {\displaystyle (33.7)\qquad {\tilde {h}}_{13}=h_{13}-\partial _{1}v_{3}-\partial _{3}v_{1}=(h_{03}-u_{3}')+c_{3}-2a_{13}} {\displaystyle -(-12),} {\displaystyle \{X_{i}\}.} {\displaystyle [x,y],} {\displaystyle e_{1},...,e_{n}\in T_{r}(E^{n}).} {\displaystyle \cos ^{2}x-3\sin x\cos x+1=0} {\displaystyle e_{1},...,e_{n}\in T_{r}(\mathbb {A} ^{n})} {\displaystyle U_{abc^{2}de}} {\displaystyle n\to \infty } {\displaystyle (a,n)=1,} {\displaystyle {\textbf {r}}=ut+b,} {\displaystyle a_{n}=\sum _{i=1}^{s}(k_{i1}+k_{i2}n+\cdots +k_{il_{i}}n^{l_{i}-1})r_{i}^{n},} {\displaystyle (ij)} {\displaystyle q} {\displaystyle 2=3.} {\displaystyle R_{g}(h)=hg^{-1},} {\displaystyle tg^{3}x+2tg^{2}x+3tgx=0} {\displaystyle a=3,} {\displaystyle (17)\qquad X\geq 0} {\displaystyle x\leq b} {\displaystyle tgx\neq 0} {\displaystyle n\geq 0} {\displaystyle a,b\in A,} {\displaystyle i.} {\displaystyle A:M(\mathbb {N} ,\mathbb {N} )\to M(\mathbb {N} ,\mathbb {N} )} {\displaystyle {\overrightarrow {x_{1}x_{2}}}=v} {\displaystyle v,} {\displaystyle x_{0}.} {\displaystyle a,b,c,d,k,l\in \mathbb {R} } {\displaystyle -n} {\displaystyle -\beta } {\displaystyle {\frac {P_{1}}{P_{2}}},} {\displaystyle D_{U}\circ g_{\mathrm {Mor} }=g_{\mathrm {Ob} }\circ D_{T}} {\displaystyle a\mod b} {\displaystyle P\left(\sin x\right)=0} {\displaystyle [{\frac {\pi }{2}};\pi ]} {\displaystyle a\in \mathbb {R} } {\displaystyle {\overrightarrow {yz}}} {\displaystyle x'eM} {\displaystyle \varphi (a,\,b)=a'\quad \quad \psi (a,b)=b'.} PNG  IHDRDz5PLTEGpLUK=x`PڶhL?6-NMDHTF#+:my@QlQYa  7@1GPM;;9VVK,/(FK>DL?Q[J~{k4:1Ņ5@4*,$|rwSXd~U^ms|ZboHWsem|HO[-:QGP`$NTa~`kSCSo_n'1C4B[kw,9M06C!" v{Xdw$+7tkgpZ"& 5;2YfT "jp}wGPF3;.boW;M7SUC9?323*KVHYfQSaPCW?7=1WQC>8/27-QQCMOAqvfFOF>@5&%NVJv25-UZHQ\KMSFS_OOYJmvg#*!*'?Me#.*:W&22=Qi} &/(;$/D!-C)6Oly;IaN\t8G`GVn/9I%/?5CY)3E:DUYf}-6E3@XYmM`.3=~OWdCQi`qJYrq@J[Te%2L@GSauk{L]yHSe [fYWcu_l1@[kt7IhYj=OnF[~ߨ9@K}vuivg7$tRNS 0O;Idy&3#Y)=BTP.M(#nM}]:-2WE;8{GX$aIˬo*ֶfqs?TauԺ:>RzSﲩbIDATxc DEpbcg`X!|mBfSZgF34DU43a,&kV3pZ")P TrSMf6Os],LM`gCH&_޳{S8 '7KAe92ػgM/ZOfaagTpi)H%]޻o bAFa۽l߸(A>t-ٽ(ys9 XpzdL}> }5H;KЌ9i۶=,o Yσ]ܶv޾y dE2zPtH;'wڵ}k.0 њVrgsѣGOذ0030]vV; {\displaystyle \mathbb {N} \cup \{0\}.} {\displaystyle g_{2}\in U_{r}(g_{1}),} {\displaystyle z=0} {\displaystyle tg{\frac {\pi }{6}}={\frac {sin{\frac {\pi }{6}}}{cos{\frac {\pi }{6}}}}={\frac {\frac {1}{2}}{\frac {\sqrt {3}}{2}}}={\frac {1}{\sqrt {3}}}={\frac {\sqrt {3}}{3}}} {\displaystyle (a\land (a\Rightarrow b))\Rightarrow b.} {\displaystyle A^{n}.} {\displaystyle b_{ij}} {\displaystyle {\sqrt[{n}]{a}}.} {\displaystyle \mathbb {Z} _{+},} {\displaystyle x_{i}} {\displaystyle e_{i}e_{j}.} {\displaystyle f(t)\in \bigcap _{Y\in S}{\bar {Y}}^{t}} {\displaystyle \lambda >0} {\displaystyle (**)} {\displaystyle \rho (x,y)=\rho (y,x)} {\displaystyle M_{i}=f_{i}(g_{i}).} {\displaystyle x=\left(2n+1\right)\pi } {\displaystyle g\circ f.} {\displaystyle B\setminus A} {\displaystyle z_{m}\in G_{m},} {\displaystyle (3)\qquad <\mathbf {k} >={\tilde {\mathbf {b} }}_{ij}<{\tilde {\tau }}^{i}{\tilde {\tau }}^{j}>} {\displaystyle a_{n+2}-4a_{n+1}+3a_{n}=0} {\displaystyle A\subseteq G,\,\,B\subseteq M,} PNG  IHDR h@ 6PLTEGpLltRNS$(7IDATxc s2siA `a6F`bI 320hSIENDB` {\displaystyle P_{0}} {\displaystyle 4} {\displaystyle a_{1}\in A_{1},...,a_{n}\in A_{n}.} {\displaystyle a\Rightarrow \neg \neg a} {\displaystyle f:D\to E} {\displaystyle a^{2}=a\cdot a>0;} {\displaystyle {\begin{matrix}2\cdot n\\2\cdot n-1\end{matrix}}{\begin{pmatrix}2&4&6&8&10&...&\infty \\1&3&5&7&9&...&\infty \end{pmatrix}}} {\displaystyle S=L*(1+{\frac {i}{100}})^{n}} {\displaystyle e^{a}=0,} {\displaystyle a_{2}\in A_{2}} {\displaystyle X^{2m-2}\supset X^{2m-4}\supset X^{2m-6}\supset ...\,.}  />RcsV­3ƹrc2;>JLW]w\Ȝ77t@DFVp`pCX n< ].7rLk-D m( I TU[i|ڶO3J8s|*,CjI]19G2V}_VZþf.;'E7Shd9rV$/45=FK^rhq.f J e ձ A  ]' , 9 *e Uq \  c Y _ p '& , V8 F Q ` s Ɔ   , a ) B P X Af | ̊ L e ?  ? + -5 @ T a 8n | ͣ d 9 ?O*`dr~֚$ x+~ /C2IQ_ll}+fސBwci QVUMw  s(|["\IG&60~?OBV]>jwiG0{  *<FaYMdpmc`̽$iI>q' z'O]nXwIYTh"[8ds(3a3w"(04;P^nڅZ(5kvI 8D!'9M\(qث&Q2\&DN`nz|;61 +3S_8nԑ!MrY#.=9HO\i5wKbx)i&=\Q<^n;D}O'Ma-l̋-32HamEhNuw {\displaystyle f={\frac {m_{S_{AF}}(m)}{S_{AF}}}} {\displaystyle \operatorname {areach} x} {\displaystyle U_{m,x_{0}}} {\displaystyle \beta _{i_{1}},\beta _{i_{2}},...,\beta _{i_{m}}} {\displaystyle \rho (O,M)>r,} {\displaystyle \mathbb {R} ^{n}\to \mathbb {R} ^{m}.} {\displaystyle cg_{1}=a_{1}} {\displaystyle A\in \mathrm {Ob} \,{\mathcal {C}}.} {\displaystyle y=-2x+1} {\displaystyle {\frac {m}{n}}\leq a<{\frac {m+1}{n}}.} {\displaystyle \varphi } {\displaystyle U=0} {\displaystyle a\cdot \sin x+b\cdot \cos x=c} {\displaystyle a+(n-1)d} {\displaystyle R=0.8387..} {\displaystyle \mathbb {R} _{+}^{n},} {\displaystyle |a+b|_{p}\leq \max(|a|_{p},|b|_{p}).} {\displaystyle A\cup B=C,\,\,\,A\cap B=\emptyset ,} {\displaystyle 0\cdot a=0} {\displaystyle \sim } {\displaystyle \ f'(x_{0})} {\displaystyle {\frac {x}{x+\sin(x)}}} {\displaystyle f|_{A}(x)\,{\overset {\mathrm {def} }{=}}\,\varphi (x),} {\displaystyle 1-0.5123=0.4877.} {\displaystyle a\leq b} {\displaystyle \mathbb {X} } {\displaystyle L'=L.} {\displaystyle |-5|=-(-5)=5.} {\displaystyle y\prec z,} {\displaystyle (8a)\qquad g^{ks}\Gamma _{ks}^{i}=g^{ks}g^{ij}\Gamma _{ks,j}={1 \over 2}g^{ks}g^{ij}(\partial _{k}g_{sj}+\partial _{s}g_{kj}-\partial _{j}g_{ks})} {\displaystyle \ X,Y} {\displaystyle a\neq 0\land a_{1}\neq 0\Rightarrow {\frac {a}{b}}\pm {\frac {b_{1}}{a_{1}}}={\frac {ba_{1}\pm ab_{1}}{aa_{1}}}} {\displaystyle S=1000000*(1+{\frac {8\%}{100}})^{8}=1850930,21} {\displaystyle \{|\},} {\displaystyle {}^{2}} {\displaystyle f(x_{1})>f(x_{2}).} {\displaystyle S_{AD}} {\displaystyle \rho (O,x)\leq r,} {\displaystyle (\ x\land y\land {\overline {z}}\land {\overline {g}})} {\displaystyle <2\cdot \cos {\frac {\alpha +\beta }{2}}-2\cdot \cos ^{2}{\frac {\alpha +\beta }{2}}+1=-{\frac {1}{2}}\cdot \left(2\cdot \cos {\frac {\alpha +\beta }{2}}-1\right)^{2}+{\frac {3}{2}}<{\frac {3}{2}}} {\displaystyle \mathbb {N} \subset \mathbb {Z} } {\displaystyle \times 4)x+,/y[\int \partial } {\displaystyle D(y)=(-\infty ,0)\cup (0,+\infty )} {\displaystyle V\times V\to \mathbb {R} } {\displaystyle j,i_{2},j_{2}} {\displaystyle \mathbb {L} (\mathbb {R} ^{n},\mathbb {R} ^{m})} {\displaystyle \mathrm {tg} \,\varphi \cdot \mathrm {ctg} \,\varphi =1} {\displaystyle G*H.} {\displaystyle x:m} {\displaystyle a=3\cdot n+3,\quad \quad b=5\cdot n+3,} {\displaystyle (12a^{2}-5a+7)-(4a^{2}-2a-20)=(12a^{2}-5a+7)+(-4a+2a+20).} {\displaystyle A=\{a_{1},a_{2},a_{3},a_{4},a_{5},a_{6}\},} {\displaystyle \delta \Gamma _{ij}^{s}\neq 0} {\displaystyle a\in A.} {\displaystyle g_{ij}={\partial {\tilde {u}}^{k} \over \partial u^{i}}{\partial {\tilde {u}}^{p} \over \partial u^{j}}{\tilde {g}}_{kp}=\sum _{k}{\partial {\tilde {u}}^{k} \over \partial u^{i}}{\partial {\tilde {u}}^{k} \over \partial u^{j}}} {\displaystyle a_{1}\leq a_{2},} {\displaystyle x,y,} {\displaystyle x=\lim _{n\to \infty }a_{n}=\lim _{n\to \infty }b_{n},} {\displaystyle aa^{-1}=a^{-1}a=e.} {\displaystyle a(b+c)=ab+ac.} {\displaystyle a_{i}\to 0,} {\displaystyle (42)\qquad w_{s}^{\;ijk}=c_{s}^{\;ikj}-c_{s}^{\;ijk}=-2c_{s}^{\;ijk}} {\displaystyle a_{1}\leq a_{2}.} {\displaystyle \leq _{i},} {\displaystyle A\times B=\{(3,12),\,(3,41),\,(4,12),\,(4,41)\}.} {\displaystyle \ K} {\displaystyle n:\,0,1,2,...,n-2,n-1.} {\displaystyle z=x+iy=\rho (\cos \varphi +i\sin \varphi ),} {\displaystyle \min(a,b)\leq x\leq \max(a,b)} {\displaystyle g(m)=z,} {\displaystyle n\in \mathbb {N} \cup \{0\},} {\displaystyle a_{j}={\begin{pmatrix}\alpha _{1j}\\\alpha _{2j}\\...\\\alpha _{mj}\end{pmatrix}}} {\displaystyle 36kl+18k+24l+12} {\displaystyle -i} {\displaystyle A={\begin{pmatrix}n&{\frac {1}{2}}&{\frac {1}{3}}&\ldots &{\frac {1}{n-1}}\\{\frac {1}{2}}&n&{\frac {1}{3}}&\ldots &{\frac {1}{n-1}}\\{\frac {1}{2}}&{\frac {1}{3}}&n&\ldots &{\frac {1}{n-1}}\\\vdots &\vdots &\vdots &\ddots &\vdots \\{\frac {1}{2}}&{\frac {1}{3}}&{\frac {1}{4}}&\ldots &n\\\end{pmatrix}}\ b={\begin{pmatrix}1\\2\\3\\\vdots \\n\end{pmatrix}}} {\displaystyle a_{13}} {\displaystyle x_{1,2}={\frac {-p\pm {\sqrt {p^{2}-4q}}}{2}}.} {\displaystyle X=\mathbb {R} } {\displaystyle C^{\,r},} {\displaystyle 1:100\,000.} {\displaystyle \left|a\right\vert \leq 1} {\displaystyle {\sqrt {3}}} {\displaystyle G.} {\displaystyle (-x)\in X} {\displaystyle -4ab} {\displaystyle a_{n}>k.} {\displaystyle {\frac {3\pi }{2}}} {\displaystyle c\in U.} {\displaystyle a(\lambda b)=\lambda ^{*}(ab),} {\displaystyle a\lor \neg a.} {\displaystyle \{\spadesuit ,\clubsuit ,\heartsuit ,\diamondsuit \},\quad \{\diamondsuit ,\spadesuit ,\clubsuit ,\heartsuit \},\quad \{\heartsuit ,\diamondsuit ,\spadesuit ,\clubsuit \},\quad \{\clubsuit ,\heartsuit ,\diamondsuit ,\spadesuit \},} {\displaystyle {\frac {1}{\sqrt {2}}}} {\displaystyle x\in \mathbb {R} ^{3}} {\displaystyle A\cap Y\neq \emptyset } {\displaystyle Y\geq Z} {\displaystyle a_{0}\sin ^{n}x+a_{1}\sin ^{n-1}x\cos x+a_{2}\sin ^{n-2}x\cos ^{2}x+a_{3}\sin ^{n-3}x\cos ^{3}x+...+a_{n}\cos ^{n}x=0} {\displaystyle ft'=gt',} {\displaystyle \left(\sin x+\cos x\right)^{2}=\sin ^{2}x+\cos ^{2}x+2\sin x\cos x={14}=1+2\sin x\cos x} {\displaystyle x_{0}\notin M.} {\displaystyle e,} {\displaystyle I=L*{\frac {i*n}{100}}} {\displaystyle {\begin{cases}\alpha _{11}x_{1}+\alpha _{12}x+\alpha _{13}x+...+\alpha _{1n}x_{n}=\xi _{1},\\\alpha _{21}x_{1}+\alpha _{22}x_{2}+\alpha _{23}x_{3}+...+\alpha _{2n}x_{n}=\xi _{2},\\\alpha _{31}x_{1}+\alpha _{32}x_{2}+\alpha _{33}x_{3}+...+\alpha _{3n}x_{n}=\xi _{3},\\...\\\alpha _{n1}x_{1}+\alpha _{n2}x_{2}+\alpha _{n3}x_{3}+...+\alpha _{nn}x_{n}=\xi _{n}.\end{cases}}} {\displaystyle a<m+1.} {\displaystyle \langle {\mathfrak {C}},\cdot \rangle .} {\displaystyle a=g_{1}^{-1}bg_{1}} {\displaystyle \sin x+\cos x+\sin x\cos x=1} {\displaystyle {\frac {m+1}{n}}-a\leq {\frac {1}{n}}<h=b-a} {\displaystyle g_{1}:B\to C} {\displaystyle \varphi (t_{1})-\varphi (t_{0})} {\displaystyle (9)\qquad {1 \over 2}\left(\nabla _{i}(\delta g_{kj})+\nabla _{j}(\delta g_{ik})-\nabla _{k}(\delta g_{ij})\right)=\delta \Gamma _{ij,k}-\Gamma _{ij}^{s}\delta g_{ks}} {\displaystyle P=P_{[}a,b]=\left\{x_{k}|k={\overline {0,n}}\right\}:a=x_{0}\leqslant x_{1}\leqslant ...\leqslant x_{n}=b} {\displaystyle {\frac {4}{8}}={\frac {1}{2}}} {\displaystyle (38.2)\qquad a_{22}+a_{33}=-(c_{0}+c_{1})/2} {\displaystyle [a,b).} {\displaystyle n,} {\displaystyle b\geq a} {\displaystyle \mathbb {R} ^{3}} {\displaystyle a^{i}=g^{ij}\nabla _{j}\phi =g^{ij}\partial _{j}\phi } {\displaystyle I_{2}\subset I_{1}} {\displaystyle Y\supset Z} {\displaystyle (43)\qquad (g_{ij})={\begin{bmatrix}1&0&0&0\\0&-1&0&0\\0&0&-1+h_{22}&h_{23}\\0&0&h_{23}&-1-h_{22}\end{bmatrix}}} {\displaystyle \{f_{i}\},} {\displaystyle A_{i}.} {\displaystyle 2*7^{2}-5*7+3=2*49-35+3=2*5-2+3=11=0{\pmod {11}}} {\displaystyle y\in N,} {\displaystyle a,b,c\in G.} {\displaystyle [0,\,b)\supset [0,\,{\frac {b}{2}})\supset [0,\,{\frac {b}{3}})\supset ...\supset [0,\,{\frac {b}{n}})\supset ...\,.} {\displaystyle {\begin{cases}f_{1}^{*}=a_{11}f_{1}+a_{12}f_{2}+...+a_{1n}f_{n},\\f_{2}^{*}=a_{21}f_{1}+a_{22}f_{2}+...+a_{2n}f_{n},\\.....................\\f_{n}^{*}=a_{n1}f_{1}+a_{n2}f_{2}+...+a_{nn}f_{n},\end{cases}}} {\displaystyle \sin x+\cos x-2{\sqrt {2}}\sin x\cos x=0} {\displaystyle ctg(-\phi )={\frac {cos(-\phi )}{sin(-\phi )}}={\frac {cos\phi }{-sin\phi }}=-ctg\phi } {\displaystyle (2)\qquad 2\delta R_{ij}=-\nabla ^{2}\delta g_{ij}+R_{i}^{s}h_{sj}+R_{j}^{s}h_{si}-2R_{\;i\;j}^{s\;p\;}h_{sp}} {\displaystyle m_{1}<m,} {\displaystyle (c,d)} {\displaystyle m_{np}{\ddot {x}}>0} {\displaystyle |a-b|} {\displaystyle \log _{2}16=4,} {\displaystyle ctg{\frac {\pi }{6}}={\frac {1}{tg{\frac {\pi }{6}}}}={\frac {1}{\frac {\sqrt {3}}{3}}}={\frac {3}{\sqrt {3}}}={\sqrt {3}}} {\displaystyle f:M\to C} {\displaystyle l+1.} {\displaystyle r.} {\displaystyle A\subseteq B,\,\,B\subseteq C} {\displaystyle (t-a)(t-b)(t-c)(t-d)(t-e)(t-f)\cdot \cdot \cdot (t-x)(t-y)(t-z)=0.} {\displaystyle 5x^{4}y} {\displaystyle \ X_{1},X_{2},...,X_{n}} {\displaystyle {\bar {A}}\cup {\bar {B}}={\bar {B}},} {\displaystyle 2ax+b=0} {\displaystyle {\text{НСД}}(|15|;|-25|)=5;\quad } {\displaystyle [L,U],} {\displaystyle \mathbb {N} \times \mathbb {N} .} {\displaystyle i\in \mathbb {C} } {\displaystyle (42)\qquad \delta g_{ij}=h_{ij}-{h \over 2}g_{ij}=h_{ij}} {\displaystyle x_{2}=\pi -arcsina} {\displaystyle \left(a=\operatorname {const} \right)} {\displaystyle \sum {w^{2}}} {\displaystyle b\in B.} {\displaystyle \alpha a} {\displaystyle (a,0)=a} {\displaystyle \operatorname {sech} x} {\displaystyle g^{n}=e,} {\displaystyle ({\mathcal {Ab}}^{p}),} {\displaystyle x=a+bi=a-bj.} {\displaystyle 3\cdot (5+20:5)-7} {\displaystyle c<d,} {\displaystyle a_{i},a_{i}^{2},a_{i}^{3},...,} {\displaystyle {\sqrt {{\frac {1}{16}}+\cos ^{4}x-{\frac {1}{2}}\cos ^{2}x}}+{\sqrt {{\frac {9}{16}}+\cos ^{4}x-{\frac {3}{2}}\cos ^{2}x}}={\frac {1}{2}}} {\displaystyle a-b\neq b-a.} {\displaystyle sin{\frac {\pi }{6}}=cos{\frac {\pi }{3}}} {\displaystyle 4a:} {\displaystyle {\frac {27}{25}}} {\displaystyle -3a-2a;} {\displaystyle sin\phi +cos\phi =a} {\displaystyle <.} {\displaystyle (2x+y-3z)\cdot (-5yz^{2})=10xyz^{2}-5y^{2}z^{2}-15yz^{3};} {\displaystyle a,b,c,,...,z} {\displaystyle i=n} {\displaystyle {\frac {3}{2}}\pi -\phi } {\displaystyle tg^{2}x-5tgx+6=0} {\displaystyle f(M)=M,} {\displaystyle z^{n}\leq a.} {\displaystyle -{\frac {dE}{dt}}=\nu \sigma r^{2}({\frac {d\Omega }{dr}})^{2}={\frac {G{\dot {m}}m_{*}}{4\pi r^{3}}}(1-{\sqrt {\frac {r_{*}}{r}}})} {\displaystyle {\frac {12-3a^{2}}{15a+30}}={\frac {3(4-a^{2})}{15(a+2)}}={\frac {3(2-a)(2+a)}{15(2+a)}}={\frac {2-a}{5}}.} {\displaystyle k\neq 0;} {\displaystyle r<x\leq r+1.} {\displaystyle -27} {\displaystyle A^{C\setminus C}\subset A^{CC}=A.} {\displaystyle p^{2}=4k^{2},} {\displaystyle M_{Y}} {\displaystyle {\partial \over \partial x^{i}}} {\displaystyle p(A)=1,\,\,\,p(B)=0,\,} {\displaystyle f:\mathbb {N} \times \mathbb {N} \to \mathbb {N} .} {\displaystyle P\subset X\times X} {\displaystyle u^{2}+v^{2}>0} {\displaystyle a_{1}\cup a_{2}=\sup\{a_{1},a_{2}\},\quad \quad a_{1}\cap a_{2}=\inf\{a_{1},a_{2}\}.} {\displaystyle {\bar {A}}\subset {\mathfrak {A}},} {\displaystyle aa^{-1}} {\displaystyle g_{1}h_{1}g_{2}h_{2}...g_{n}h_{n},} {\displaystyle g_{1},g_{2},...,g_{n}} {\displaystyle -1\leq cosx\leq 1} {\displaystyle M={\frac {dL}{dt}}={\dot {m}}V_{\varphi }r=2\pi r^{3}\Sigma V_{r}\Omega } {\displaystyle a\neq 0,} {\displaystyle A_{2}(n,\;d_{min})\leqslant {\frac {2^{n}}{C_{n}^{0}+C_{n}^{1}}}={\frac {2^{n}}{1+n}}} {\displaystyle (f_{3}\cdot f_{2})\cdot f_{1}} {\displaystyle x_{1},x_{2}\in M} {\displaystyle \beta } {\displaystyle \alpha =a+bi} {\displaystyle g_{2}:B\to C.} {\displaystyle X_{n+1}} {\displaystyle A,B,C,...\,.} {\displaystyle E^{m}} {\displaystyle \epsilon =fab\sin {C}} {\displaystyle E(y)=(-\infty ,y_{0}]} {\displaystyle {\overrightarrow {xy}}} {\displaystyle n>1,} {\displaystyle sin(\phi +\pi )=sin\phi } {\displaystyle (x,{\mathfrak {x}})} {\displaystyle (a_{2},b_{2})} {\displaystyle r^{n}} {\displaystyle 1+2+1=4.} {\displaystyle \beta ,t,L,U} {\displaystyle (21)\qquad h_{i0}'-h_{i1}'=0} {\displaystyle \Delta \phi } {\displaystyle A\land B} {\displaystyle 1<2<3<...<\infty .} {\displaystyle (I,{}^{\mathrm {o} }t),} {\displaystyle {\frac {df(x_{0})}{dx}}.} {\displaystyle n\to \infty ,} {\displaystyle \xi \in S_{1}} {\displaystyle c=(\alpha _{1}+\beta _{1},\,\alpha _{2}+\beta _{2},...,\alpha _{n}+\beta _{n}),} {\displaystyle f\circ h^{-1}:h(U\cap V)\to f(U\cap V)} {\displaystyle [\Pi _{1}\,\And \,\Pi _{2}]x\leftrightarrow [\Pi _{1}]x\,\And \,[\Pi _{2}]x} {\displaystyle a+bi.} {\displaystyle a_{n}\to \infty \land 0<b_{n}<k\Rightarrow {\frac {a_{n}}{b_{n}}}\to \infty } {\displaystyle (11)\qquad \delta \Gamma _{ij}^{s}={1 \over 2}g^{sk}\left(\nabla _{i}(\delta g_{kj})+\nabla _{j}(\delta g_{ik})-\nabla _{k}(\delta g_{ij})\right)} {\displaystyle (14)\qquad S_{\;ijk}^{s}=R_{\;jik}^{s}+R_{\;kij}^{s}=2\partial _{i}\Gamma _{jk}^{s}-\partial _{k}\Gamma _{ji}^{s}-\partial _{j}\Gamma _{ki}^{s}+2\Gamma _{jk}^{p}\Gamma _{pi}^{s}-\Gamma _{ji}^{p}\Gamma _{pk}^{s}-\Gamma _{ki}^{p}\Gamma _{pj}^{s}} {\displaystyle (11)\qquad (g_{ij})={\begin{bmatrix}1&0&0&0\\0&-1&0&0\\0&0&-1&0\\0&0&0&-1\end{bmatrix}}} {\displaystyle (x+y),} {\displaystyle \lambda =0} {\displaystyle ax^{2}+bx=0} {\displaystyle b>0} {\displaystyle f(a)+\sum _{k=1}^{n}\left.{\frac {1}{k!}}{\frac {d^{k}}{dt^{k}}}\right|_{t=0}f(u(t))+\int _{0}^{1}{\frac {(1-t)^{n}}{n!}}{\frac {d^{n+1}}{dt^{n+1}}}f(u(t))\,dt.} {\displaystyle b\leq c,} {\displaystyle y^{2}=x} {\displaystyle \rho (\alpha ,\beta ,\gamma ,...)} {\displaystyle +} {\displaystyle U(q)} {\displaystyle \varepsilon ={\frac {0.74}{S\sin Z}}\int _{0}^{S}{\frac {P}{T^{2}}}tg\gamma \sin(A-Q)(S-y)dy} {\displaystyle tgx-ctgx={\frac {cos(x+y)}{sinx\cdot cosy}}} {\displaystyle ((a,b),c)} {\displaystyle \langle A,\Omega _{P}\rangle } {\displaystyle -b} {\displaystyle F(f_{i})=f_{i}(x_{1}).} {\displaystyle X\in F_{t}.} {\displaystyle {\mathcal {T}}^{E}} {\displaystyle {\frac {\pi }{4}}} {\displaystyle \alpha b.} {\displaystyle m=0} {\displaystyle ea=a} {\displaystyle g:B\to A} {\displaystyle a+b\neq a.} {\displaystyle z^{*}} {\displaystyle (x_{1},x_{2},...,x_{m}).} {\displaystyle (a,b]} {\displaystyle a\,\tau \,b=b\,\tau \,a.} {\displaystyle \operatorname {tg} x} {\displaystyle \{1,2,3\}} {\displaystyle \cos ^{2}x\neq 0} {\displaystyle \Delta E} {\displaystyle P^{3}} {\displaystyle {\frac {b}{n}}<a,} {\displaystyle P\subset A\times B} {\displaystyle m_{q}=1{,}20m_{S}} {\displaystyle 3k+1} {\displaystyle \alpha _{1}=\alpha _{2}=...=\alpha _{s}=0.} {\displaystyle |{\overrightarrow {AB}}|={\sqrt {\alpha _{1}^{2}+\alpha _{2}^{2}}}.} {\displaystyle U_{s}=\{g\,|\,g(m)\in G_{m}\},} {\displaystyle D_{n}} {\displaystyle {\textbf {r}}'} {\displaystyle \Phi } {\displaystyle p_{2},} {\displaystyle {\mathcal {e}}:N\to N} {\displaystyle \ f(x)-f(x_{0})=(x-x_{0})\phi (x)} {\displaystyle \delta _{j}^{i}} {\displaystyle a+c>b+c} {\displaystyle N_{i}(a^{-1}ga)} {\displaystyle u+vi} {\displaystyle g\circ f=h:B\to B} {\displaystyle x={\frac {\pi }{2}}} {\displaystyle t_{2}=-{\frac {1}{\sqrt {2}}}} {\displaystyle \mu ={\sqrt {{\frac {[V'V']}{r'}}+{\frac {[V''V'']}{r''}}}}} {\displaystyle x\in \mho } {\displaystyle ax=b,} {\displaystyle n\cdot k+r,} {\displaystyle \rho (O,g_{i})>r.} {\displaystyle \sin x\cos x={\frac {1}{\sqrt {3}}}\cos ^{2}x} {\displaystyle 1000{\pmod {91}}=1000-11*91=-1{\pmod {91}}.} {\displaystyle n+\sum _{i=0}^{n}|a_{i}|} {\displaystyle (x_{1},y_{1})=(x_{2},y_{2})\Leftrightarrow (x_{1}=x_{2})\land (y_{1}=y_{2})} {\displaystyle (33)\qquad \delta I_{2m}=\int \left(\delta K^{[2m]}\right)\,{\sqrt {g}}du^{1}\cdots du^{n}-{1 \over 2}\int K^{[2m]}g_{ij}\,\delta g^{ij}\;{\sqrt {g}}du^{1}\cdots du^{n}=J_{1}+J_{2}} {\displaystyle cos\alpha \cdot sin\beta ={\frac {1}{2}}\cdot (sin(\alpha +\beta )-sin(\alpha -\beta ))} {\displaystyle 231\,2\color {red}{1}\color {black}{3\,742}} {\displaystyle 5,6,6,6.} {\displaystyle \cap } {\displaystyle x-2\cdot x+{\frac {d}{dx}}[(x-a)^{2}]} {\displaystyle x={\frac {\pi }{2}}+2\cdot k\pi } {\displaystyle \mathrm {Int} (M)\cap \mathrm {Ext} (M)=\emptyset .} {\displaystyle {\begin{cases}x'=-2+4-3=-1,\\y'=2(-2)+3\cdot 4+4=12.\end{cases}}} {\displaystyle A\cup B=B,} {\displaystyle T=\pi ,2\pi ,3\pi ,4\pi ,} {\displaystyle \underbrace {a\cdot a\cdot \cdot \cdot a} _{n\,{\text{разів}}}\cdot \underbrace {a\cdot a\cdot \cdot \cdot a} _{k\,{\text{разів}}}=\underbrace {a\cdot a\cdot \cdot \cdot a} _{n+k\,{\text{разів}}}.} {\displaystyle 321\,21\color {blue}{0\,000}.} {\displaystyle A\in \mathrm {Ob} \,\mathrm {Set} ,} {\displaystyle r<r_{1},} {\displaystyle y_{2}=2} {\displaystyle {\begin{matrix}\Delta _{i_{1}i_{2}0}=[m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{100}},\,m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{100}}+{\frac {1}{1000}}),\quad \Delta _{i_{1}i_{2}1}=[m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{100}}+{\frac {1}{1000}},\,m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{100}}+{\frac {2}{1000}}),\quad ...,\quad \\\,\\...,\quad \Delta _{i_{1}i_{2}9}=[m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{100}}+{\frac {9}{1000}},\,m+{\frac {i_{1}}{10}}+{\frac {i_{2}+1}{100}}).\end{matrix}}} {\displaystyle \mathrm {ker} \,L=L^{-1}(\theta )=\{a\in V\,|\,L(a)=\theta \}} {\displaystyle 4\cdot (-13)} {\displaystyle \Delta _{i_{1}}=[m+{\frac {i_{1}}{10}},\,m+{\frac {i_{1}+1}{10}})} {\displaystyle 1\in M,} {\displaystyle U^{-1}} {\displaystyle (4)\qquad G_{j}^{[2]i}=-{1 \over 2}g_{jrs}^{ipq}b_{p}^{r}b_{q}^{s}=-{1 \over 4}g_{jrs}^{ipq}R_{pq}^{rs}=R_{j}^{i}-{1 \over 2}R\delta _{j}^{i}} {\displaystyle b\geq b_{1}.} {\displaystyle X\in \mathrm {Ob} \,{\mathcal {C}}_{1}} {\displaystyle (19)\qquad \int \left(\delta K^{[m]}\right){\sqrt {g}}=\int R_{ij}^{[m]}\delta g^{ij}{\sqrt {g}}+\int G^{[m-1]ij}\left((\mathbf {n} \cdot \delta \mathbf {r} _{ij})-\Gamma _{ij}^{s}(\mathbf {n} \cdot \delta \mathbf {r} _{s})\right){\sqrt {g}}} {\displaystyle a_{n+2}=5a_{n+1}-6a_{n}} {\displaystyle a=b\,\,\,a<b,\,\,b<a} {\displaystyle a\neq 0,b=0,c=0} {\displaystyle \left[-{\frac {\pi }{2}};{\frac {\pi }{2}}\right]} {\displaystyle l_{i}} {\displaystyle c,d\in \mathbb {Z} ,} {\displaystyle \mathrm {Ob} \,{\mathcal {C}}_{1}} {\displaystyle e_{1},e_{2},...,e_{n}} {\displaystyle \lambda } {\displaystyle M_{l}\subset C_{l}.} {\displaystyle \triangleleft \ \triangleright } {\displaystyle {\frac {3}{7}}} {\displaystyle \lambda =\lambda _{n}=\left({\frac {\pi n}{l}}\right)^{2}} {\displaystyle V=a\cdot b\cdot c} {\displaystyle A\circ (B\circ C)=(A\circ B)\circ C} {\displaystyle 1+tg^{2}\phi =sec^{2}\phi } {\displaystyle \delta =10.8{\frac {P}{T^{2}}}{\frac {S}{\sin Z}}{\frac {\partial T}{\partial H}}tg\gamma \sin(A-Q)} {\displaystyle (X,T).} {\displaystyle m_{x,y}={\sqrt {\frac {\sum _{i=1}^{n}{\Delta x_{i}}+\sum _{i=1}^{n}{\Delta y_{i}}}{2n}}}} {\displaystyle \qquad -\int \left({1 \over {\sqrt {g}}}{\partial \over \partial u^{j}}\left({\sqrt {g}}G^{[m-1]ij}\right)+\Gamma _{sj}^{i}G^{[m-1]sj}\right)(\mathbf {n} \cdot \delta \mathbf {r} _{i}){\sqrt {g}}\;-\int {\sqrt {g}}G^{[m-1]ij}(\mathbf {n} _{j}\cdot \delta \mathbf {r} _{i})} {\displaystyle \qquad ={1 \over 3}\left(3(\mathbf {b} _{ij}\cdot \mathbf {b} _{kl})-\left((\mathbf {b} _{ij}\cdot \mathbf {b} _{kl})-(\mathbf {b} _{il}\cdot \mathbf {b} _{jk})\right)-\left((\mathbf {b} _{ij}\cdot \mathbf {b} _{kl})-(\mathbf {b} _{ik}\cdot \mathbf {b} _{jl})\right)\right)={1 \over 3}\left((\mathbf {b} _{ij}\cdot \mathbf {b} _{kl})+(\mathbf {b} _{il}\cdot \mathbf {b} _{jk})+(\mathbf {b} _{ik}\cdot \mathbf {b} _{jl})\right)} {\displaystyle I=[0,1]} {\displaystyle k>0,\,\,\,b=0} {\displaystyle \mathbb {Q} \subset \mathbb {R} } {\displaystyle a\sim b} {\displaystyle \mathrm {Top} } {\displaystyle -5,} {\displaystyle B=\{a,b,c,d,e\}.} {\displaystyle (12b)\qquad g^{ij}\mathbf {b} _{ij}=(g^{ij}\nabla _{i}\nabla _{j})\mathbf {r} =\nabla ^{2}\mathbf {r} } {\displaystyle 4\sin 3x+3\cos 3x=5,2} {\displaystyle -5a} {\displaystyle n\in \mathbb {N} \setminus \{0\}.} {\displaystyle b\,\tau \,b,\,\,b\in B.} {\displaystyle y} {\displaystyle g_{1}h_{1}g_{2}h_{2}\cdot \cdot \cdot g_{i}h_{i}g_{i+1}h_{i+1}\cdot \cdot \cdot g_{n}h_{n}\sim g_{1}h_{1}g_{2}h_{2}\cdot \cdot \cdot g_{i}h_{i}h_{i+1}g_{i+2}\cdot \cdot \cdot g_{n}h_{n}.} {\displaystyle 1\to 2,\,3\to 3,\,2\to 1,\,4\to 4.} {\displaystyle b=(\beta _{1},\beta _{2},\beta _{3})} {\displaystyle H(X,\varepsilon )} {\displaystyle sin(-2^{\circ }30')} {\displaystyle n\in \mathbb {N} } {\displaystyle M\in A} {\displaystyle -\infty <y<+\infty .} {\displaystyle (11)\qquad \mathbf {b} _{ij}=\nabla _{i}\mathbf {r} _{j}=\nabla _{j}\mathbf {r} _{i}=\nabla _{i}\nabla _{j}\mathbf {r} } {\displaystyle G_{ij}} {\displaystyle {\sqrt {-1}}\cdot {\sqrt {-4}}.} {\displaystyle \{x\,|\,P(x)\}} {\displaystyle s_{2}.} {\displaystyle A_{i}\in S} {\displaystyle f(n)} {\displaystyle g(x)} {\displaystyle L'=12.} {\displaystyle x_{2}=arctg3+\pi k} {\displaystyle (p_{i})} {\displaystyle (U\cap N,\,h|(U\cap N)),} {\displaystyle f(z,s),} {\displaystyle A_{1},...,A_{n}.} {\displaystyle {\sqrt {3}}{\pmod {13}}=\pm 4=\{4,9\}} {\displaystyle \mu (M)<+\infty ,} {\displaystyle b\cap e=\emptyset .} {\displaystyle 0\leq t\leq 1,} {\displaystyle {\mathcal {R}}(X)\to {\mathcal {R}}(\mathrm {Spec} \,K)} {\displaystyle \{S\},} {\displaystyle \alpha _{1}a_{1}+\alpha _{2}a_{2}+...+\alpha _{s}a_{s}\in U.} {\displaystyle y\in {\mathcal {U}}} {\displaystyle sinx={\frac {1}{2}}} {\displaystyle \mu (M),} {\displaystyle \mathbb {R} ^{1}} {\displaystyle T''_{n}(t)+\left({\frac {\pi na}{l}}\right)^{2}T_{n}(t)=0} {\displaystyle d_{1}\neq d_{2}.} {\displaystyle a={\overrightarrow {xy}}} {\displaystyle (\sum _{i=1}^{n}\alpha _{i}\beta _{i})^{2}-(\sum _{i=1}^{n}\alpha _{i}^{2})(\sum _{i=1}^{n}\beta _{i}^{2})\leq 0.} {\displaystyle (f_{i})} {\displaystyle \qquad Da^{i}=g^{ij}Da_{j}=0} {\displaystyle (x\mod R_{1}\sim y\mod R_{1})\mod R_{2}/R_{1},} {\displaystyle \varphi (x)=\sum _{n=1}^{\infty }\varphi _{n}\sin {\frac {\pi n}{l}}x,\ \varphi _{n}={\frac {2}{l}}\int _{0}^{l}\varphi (\xi )\sin {\frac {\pi n}{l}}\xi d\xi ,} {\displaystyle [v_{1}]+[v_{2}]=[v_{1}+v_{2}];} {\displaystyle \langle {\mathfrak {P}},\cdot \rangle } {\displaystyle cn+\varepsilon ,} {\displaystyle {\sqrt {-a}}\cdot {\sqrt {-a}}={\sqrt {a}}^{2}=\pm a} {\displaystyle {\tilde {x}}\in A} {\displaystyle z^{2}} {\displaystyle 45=5\cdot 3^{2}.} {\displaystyle g_{1},...,g_{k},} {\displaystyle 1~\oplus ~a_{3}=1,} {\displaystyle 455=5^{1}\cdot 7^{1}\cdot 13^{1},\,\,770=2^{1}\cdot 5^{1}\cdot 7^{1}\cdot 11^{1};} {\displaystyle b^{n}\geq 0.} {\displaystyle \alpha ,\beta \in \mathbb {R} .} {\displaystyle v\neq \theta .} {\displaystyle 0!=1.} {\displaystyle 5=3*(11+8)} {\displaystyle a^{2}b\cdot (1+2a+b^{3})-(a^{3}b^{3}+b^{4})=a^{2}b+2a^{3}b+a^{2}b^{4}-a^{3}b^{3}-b^{4}=a^{2}b^{4}-a^{3}b^{3}-b^{4}+2a^{3}b+a^{2}b;} {\displaystyle 6x^{2}} {\displaystyle 3^{2}{\pmod {7}}=9=2} {\displaystyle \left[{\frac {-\pi }{2}};{\frac {\pi }{2}}\right]} {\displaystyle (37.8)\qquad -a_{00}+a_{11}=0} {\displaystyle \{1,2,3,4,5\}} {\displaystyle {\sqrt[{n}]{x}}^{n}=|x|.} {\displaystyle x^{2}+4x+4-4-5=0} {\displaystyle {\overline {A\cap B}}\subset {\bar {A}}\cap {\bar {B}}=A\cap B.} {\displaystyle 3\sin x+5\cos x=0} {\displaystyle 20} {\displaystyle {\mathcal {G}}.} {\displaystyle \alpha \in P,} {\displaystyle y=cos2x} {\displaystyle a-r,} {\displaystyle 6x+8y=42} {\displaystyle b\leq a,} {\displaystyle (i,k)} {\displaystyle r'=r-\rho (O,S)} {\displaystyle \sin 18^{\circ }={\frac {2\cdot \cos 18^{\circ }\cdot \sin 18^{\circ }}{2\cdot \cos 18^{\circ }}}={\frac {\sin 36^{\circ }}{2\cdot \cos 18^{\circ }}}={\frac {\cos 54^{\circ }}{2\cdot \cos 18^{\circ }}}={\frac {\cos(3\cdot 18)^{\circ }}{2\cdot \cos 18^{\circ }}}={\frac {4\cdot \cos ^{3}18^{\circ }-3\cdot \cos 18^{\circ }}{2\cdot \cos 18^{\circ }}}={\frac {4\cdot \cos ^{2}18^{\circ }-3}{2}}={\frac {4\cdot (1-\sin ^{2}18^{\circ })-3}{2}}={\frac {1-4\cdot \sin ^{2}18^{\circ }}{2}}} {\displaystyle \alpha _{12}=A_{12}-\gamma +\delta _{12}} {\displaystyle a:b={\frac {a}{b}}.} {\displaystyle {\frac {115-25x}{10}}={\frac {16-22x}{10}}} {\displaystyle m_{n+1}} {\displaystyle v_{2}\,\alpha \,v_{1}} {\displaystyle {\frac {1}{3}}=5} {\displaystyle ctg2\alpha ={\frac {1-tg^{2}\alpha }{2tg\alpha }}} {\displaystyle g(z)} {\displaystyle tx+(1-t)y} {\displaystyle OB={\sqrt {OA^{2}-AB^{2}}}={\sqrt {OA^{2}-{\frac {1}{4}}OA^{2}}}={\sqrt {{\frac {3}{4}}OA^{2}}}={\frac {\sqrt {3}}{2}}OA} {\displaystyle f(M)} {\displaystyle {\frac {\overbrace {2} ^{k}\cdot \overbrace {3} ^{b}+\overbrace {2} ^{r}}{\underbrace {3} _{b}}}={\frac {8}{3}}.} {\displaystyle 2\cdot sin{\frac {\pi }{6}}+3\cdot cos{\frac {\pi }{6}}-2\cdot tg{\frac {\pi }{6}}-4\cdot ctg{\frac {\pi }{6}}+sec{\frac {\pi }{6}}-cosec{\frac {\pi }{6}}} {\displaystyle (-b)^{n}=[(-b)^{2}]^{\frac {n}{2}}=(b^{2})^{\frac {n}{2}}=b^{n}=a,} {\displaystyle f_{1},f_{2},...,} {\displaystyle (2a+6)(x-3).} {\displaystyle \{a_{i}\}_{i=1}^{n},} {\displaystyle {\frac {8}{3}}} {\displaystyle (9)\qquad \nabla _{i}a^{i}={1 \over {\sqrt {g}}}\partial _{i}({\sqrt {g}}a^{i})} {\displaystyle \lim _{n\to \infty }x_{n}=a} {\displaystyle tg\phi =3} {\displaystyle (a,a)\in \Gamma _{1}\circ \Gamma _{2};} )l4FKOavmh{!'9IA[=cEov_ф:E1l9VbvȀt[n|} ǦZAACX !g38LV/oyكVf !*0Cavך(.6LaڀEzѫ07}?Malma~N H%-BXgbxs=ke  ;8 M N w U U , 5 ? K sU { ޼  o  ; j P H& I ,S j ,t q ύ 5 \ Z   1 F< C U Vq U l g o y 3 r &* 9; +I eQ [ ^l !w  : ?&"'1?HTJv4 .FBR;\mv?$b%,1>WkҀ&֎GЩ)lj 0&5?T(]mnoh> -: NXY`v}&Y">>H Ta{>7e#)/>LZjoqwu+Yq4 Jw'^-MTap~&.Jz׏nñGh[1o>LV/`{GOu|ƋOG!EDcQXmޓ ߱cl=pI9\sF~,1X a!P/u8BHR{apBJ s"B,btGTE{ L+:O\b wj ¶= {\displaystyle (15)\qquad \Delta a_{i}\approx R_{\;ijs}^{k}\sigma ^{js}a_{k}} {\displaystyle {\frac {a_{n}}{b_{n}}}} {\displaystyle U_{r}(O)(S)\subset U_{r}(O)} {\displaystyle 33} {\displaystyle vv} {\displaystyle x(y+z)=xy+xz.} {\displaystyle m_{1},m_{2},m_{3}\in M.} {\displaystyle {\text{НСД}}(|5|;\,|-30|)=5;} {\displaystyle v_{2}=v_{1}+m,} {\displaystyle t_{1}={\frac {1}{\sqrt {3}}}} {\displaystyle r_{1}-r_{2}} {\displaystyle v=\pm {\sqrt {-a}}} {\displaystyle 5(x-y)} {\displaystyle Z\subset Y} {\displaystyle \beta _{\neg }(\Im )={\mathcal {X}}} {\displaystyle f(x),} {\displaystyle 17,\,19,\,43} {\displaystyle L'(a)=\sum _{i}^{n}\alpha _{i}f_{i},} {\displaystyle {\mathcal {A}}} {\displaystyle i,} {\displaystyle G,} {\displaystyle OB=sin\phi } {\displaystyle \mathrm {Ext} (M)} {\displaystyle 4x-3+5x+12} {\displaystyle {\vec {F}},} {\displaystyle x=-{\frac {b}{a}}} {\displaystyle -3,} {\displaystyle {\frac {5}{6}}\pi } {\displaystyle Y} {\displaystyle a=\sup\{m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}}+...+{\frac {i_{n}}{10^{n}}}\,|\,n=1,2,3,...\}.} {\displaystyle (x-a,\,x)} {\displaystyle z_{0}} {\displaystyle {\frac {b}{n}}<a-\varepsilon .} {\displaystyle {\sqrt {-1}}} {\displaystyle 2x-1.} {\displaystyle \cos 2\beta =2\cdot \sin ^{2}\left({\frac {\pi }{4}}-\alpha \right)} {\displaystyle \partial A=\emptyset ,} {\displaystyle {\frac {2x^{2}}{y}}} {\displaystyle a=gbg^{-1}=(g^{-1})^{-1}bg^{-1}} {\displaystyle b+2} {\displaystyle (12)\qquad \delta b_{ij}=(\delta \mathbf {n} \cdot \mathbf {r} _{ij})+(\mathbf {n} \cdot \delta \mathbf {r} _{ij})} {\displaystyle a\in \zeta U} {\displaystyle M_{i}=f_{i}(g_{i}),} {\displaystyle tg\phi } {\displaystyle (x,y)\to (\varphi (x,y),\,\psi (x,y)).} {\displaystyle 2a^{2}b^{2}+b^{3}-2a} {\displaystyle f^{-1}(U)} {\displaystyle a\land (b\land c)=(a\land b)\land c,\,\,\,a\lor (b\lor c)=(a\lor b)\lor c} {\displaystyle {\begin{pmatrix}1&3&2&4\\2&3&1&4\end{pmatrix}}.} {\displaystyle z_{i}=f_{i}(x_{1},...,x_{n},\,y_{1},...,y_{n}),} {\displaystyle {\mathcal {C}}_{2}} {\displaystyle (a\Rightarrow b)\Rightarrow ((a\land c)\Rightarrow (b\land c))} {\displaystyle U\cap {\mathcal {U}}=\{f\in \prod \,|\,\bigwedge _{s\in S}\,\,\bigwedge _{{\mathfrak {s}}\in {\mathfrak {S}}}(f(s)\in G_{s})\land (f({\mathfrak {s}})\in {\mathcal {G}}_{\mathfrak {s}})\}=\{f\in \Pi \,|\,\bigwedge _{s\in S\setminus {\mathfrak {S}}}(f(s)\in G_{s})\land \bigwedge _{{\mathfrak {s}}\in {\mathfrak {S}}\setminus S}(f({\mathfrak {s}})\in {\mathcal {G}}_{\mathfrak {s}})\land \bigwedge _{s\in S\cap {\mathfrak {S}}}(f(s)\in G_{s}\cap {\mathcal {G}}_{\mathfrak {s}})\}.} {\displaystyle \sin \theta +\sin \phi =b} {\displaystyle A^{ij}=gg^{ij}} {\displaystyle {\frac {a+2}{2}}} {\displaystyle M(\mathbb {N} ,\mathbb {N} )} {\displaystyle \rho (g_{1},g_{2})<r',} {\displaystyle a\preceq b} {\displaystyle A^{C}=A\setminus {\mathfrak {A}}} {\displaystyle x\in U,} {\displaystyle -2a.} {\displaystyle |x|} {\displaystyle (1\to 2),\,(2\to 3),\,(3\to 1).} {\displaystyle f|_{A}=u,} {\displaystyle B\in \mathrm {Ob} \,{\mathcal {C}}.} {\displaystyle q>1,} {\displaystyle A_{q}(n,\;d_{min})} {\displaystyle x_{1}={\frac {a_{1}+b_{1}}{2}}.} {\displaystyle \beta .} {\displaystyle n=\mathrm {card} (I)} {\displaystyle A_{1}\times A_{2}} {\displaystyle (x,y,z,u,v,w)} {\displaystyle (b\cdot c).} {\displaystyle b_{n}\to 0\,} {\displaystyle P\subseteq \mathbb {N} \times \mathbb {N} } {\displaystyle \alpha a+\beta b\in \mathrm {ker} \,L.} {\displaystyle 2uv=b} {\displaystyle \Pi (n)} {\displaystyle {\begin{matrix}f_{1}(G)=(abc)={\begin{pmatrix}100\\010\\001\end{pmatrix}},\quad \quad f_{2}(G)=(cab)={\begin{pmatrix}001\\100\\010\end{pmatrix}},\quad \quad f_{3}(G)=(bca)={\begin{pmatrix}010\\001\\100\end{pmatrix}},\quad \quad f_{4}(G)=(cba)={\begin{pmatrix}001\\010\\100\end{pmatrix}}\\\,\\f_{5}(G)=(acb)={\begin{pmatrix}100\\001\\010\end{pmatrix}},\quad \quad f_{6}(G)=(bac)={\begin{pmatrix}010\\100\\001\end{pmatrix}}.\end{matrix}}} {\displaystyle a_{ik}} {\displaystyle n^{0}=1.} {\displaystyle e=1} {\displaystyle D(y)=[0,+\infty )} {\displaystyle a_{n}=a_{n}^{o}+a_{n}^{c}=k_{1}+k_{2}*3^{n}-2^{n}} {\displaystyle \Im (i=1,2,3...)} {\displaystyle \Gamma _{1}=\{(a,b),\,(a,c),\,(c,c),\,(c,d)\}} {\displaystyle U_{i}.} {\displaystyle f_{ct}} {\displaystyle x=\left(-1\right)^{m}arcsina+m\pi } {\displaystyle \phi \ _{deg}={\frac {180}{\pi }}\cdot 2\pi =} {\displaystyle a_{i}\in A_{i}} {\displaystyle x+(-x)=0.} {\displaystyle 2\cdot x\equiv 3{\pmod {4}}} {\displaystyle k={\frac {\overbrace {8} ^{a}-\overbrace {2} ^{r}}{\underbrace {3} _{b}}}+{\frac {\overbrace {2} ^{r}}{\underbrace {3} _{b}}};} {\displaystyle f(\sup(A))<0.} {\displaystyle \Im _{i+1}=F(11\Im +\pi )} {\displaystyle W_{r}=\sum _{i=1}^{8}{C_{i}-360^{\circ }}} {\displaystyle L:V\to W,} {\displaystyle {\sqrt {a}}=u+vi=\pm {\sqrt {-a}}i.} {\displaystyle 3n} {\displaystyle A_{1}\times ...\times A_{n}} {\displaystyle B(x_{2},y_{2})} {\displaystyle f_{1},f_{2},f_{3}} {\displaystyle f\cdot e=f.} {\displaystyle x_{0}\in X.} {\displaystyle b_{1}+b_{2},} {\displaystyle a^{-1}a=aa^{-1}=e.} {\displaystyle S_{n}={\frac {1}{\sin {\frac {h}{2}}}}\cdot \sin \left(\alpha +{\frac {n}{2}}h\right)\cdot \sin \left(\alpha +{\frac {n+1}{2}}h\right)} {\displaystyle L_{g}} {\displaystyle F_{t}} {\displaystyle \varphi (t_{0})=\varphi _{0}.} {\displaystyle x_{2}={\frac {-b-{\sqrt {D}}}{2a}}.} {\displaystyle \pm {\frac {3}{2}}\pi } PNG  IHDR h@ 6PLTEGpLgggjggfggjgggfgfgtRNS$(7IDATxc s2siA `a6F`bI󳀴32 0hLIENDB` {\displaystyle S=Hdtr{\frac {d\Omega }{dr}}dS,\ dV=drS,\ F=\eta S{\frac {dV_{\varphi }}{dr}},\ \triangle E={\frac {Fdtr{\frac {d\Omega }{dr}}dr}{\triangle V}}={\frac {FdtdV_{\varphi }}{\triangle V}},\ {\frac {dE}{dt}}=\eta r^{2}{\frac {d\Omega }{dr}},\ {\frac {dV_{\varphi }}{dr}}=\eta ({\frac {dV_{\varphi }}{dr}})^{2}=\eta r^{2}({\frac {d\Omega }{dr}})^{2}} {\displaystyle 2\cdot \mathbb {N} } {\displaystyle b_{1}.} {\displaystyle x^{2}=-1} {\displaystyle x={\frac {ac+bd}{c^{2}+d^{2}}},\quad \quad y={\frac {bc-ad}{c^{2}+d^{2}}}.} {\displaystyle (x+T)\in X} {\displaystyle A_{1},...,A_{n},} {\displaystyle m_{\beta }={\sqrt {\frac {[\Delta \Delta ]}{n}}}} {\displaystyle E^{m},} {\displaystyle \alpha _{2},\alpha _{2}} {\displaystyle sin{\frac {3}{2}}\pi =sin{\frac {\pi }{2}}} {\displaystyle \ a-\varepsilon <x_{N}\leqslant x_{n}\leqslant a\Rightarrow } {\displaystyle a\in P,} {\displaystyle {\frac {3a}{8b}}-{\frac {a}{5b}}={\frac {15a-8a}{40b}}={\frac {7a}{40b}}} {\displaystyle {\frac {32-4}{28}}+{\frac {4}{28}}=1+{\frac {1}{7}}.} {\displaystyle {\overrightarrow {AB}}} {\displaystyle \qquad =c_{s}^{\;ijk}\,\delta R_{\;ijk}^{s}+c_{k_{1}i}^{i_{1}j_{1}}\,R_{\;ji_{1}j_{1}}^{k_{1}}\,\delta g^{ij}} {\displaystyle e(x)=x,} {\displaystyle x'\in M.} {\displaystyle \ \Rightarrow \forall n\geqslant N} {\displaystyle cosecx+cosecy={\frac {2\cdot cosecx\cdot cosecy}{cosec{\frac {x+y}{2}}\cdot sec{\frac {x-y}{2}}}}} {\displaystyle (\ x\vee {\overline {y}}\vee {\overline {z}}\vee {\overline {g}})} {\displaystyle \beta _{i_{m+1}},\beta _{i_{m+2}},...,\beta _{i_{n}}} {\displaystyle h_{22}=A\sin \xi } {\displaystyle j_{p}j_{p-1}...j_{1}j_{0},\,i_{1}i_{2}...i_{n}...} {\displaystyle D_{T},E_{T}:\mathrm {Mor} \,T\to \mathrm {Ob} \,T.} {\displaystyle (b,c)\in \Gamma _{2}} {\displaystyle 43-(43-x)} {\displaystyle (-m)\cdot {\frac {1}{n}}<a<m\cdot {\frac {1}{n}}.} {\displaystyle \mathrm {Hom} (B,A)\to \prod _{i\in I}\mathrm {Hom} (B,A_{i}).} {\displaystyle ex+f} {\displaystyle j<n,} {\displaystyle \gamma _{1}a_{1}+\gamma _{2}a_{2}+...+\gamma {a}_{n}=b} {\displaystyle b={\textbf {r}}(0)} {\displaystyle (x_{1},y_{1},z_{1};\,x_{2},y_{2},z_{3};...;x_{n},y_{n},z_{n})} {\displaystyle f\circ g} {\displaystyle n\in \mathbb {N} .} {\displaystyle \varepsilon <k-a} {\displaystyle y_{1}=2} {\displaystyle (20)\qquad <k^{2}>={1 \over n(n+2)}((\mathbf {b} _{i}^{i})^{2}+2(\mathbf {b} _{i}^{j}\cdot \mathbf {b} _{j}^{i}))={{3n^{2}<\mathbf {k} >^{2}-2R} \over n(n+2)}} {\displaystyle sin(-\phi )=-sin\phi } {\displaystyle u_{(P)}^{i}} {\displaystyle C(x_{1}+\lambda ,\,y_{1}+\mu )} {\displaystyle (17)\qquad \delta \mathbf {n} =-g^{ij}(\mathbf {n} \cdot \delta \mathbf {r} _{j})\mathbf {r} _{i}} {\displaystyle a=2.} {\displaystyle a_{1}\,f\,a_{2}.} {\displaystyle 13^{51}=(13^{2})^{25}*13=10^{25}*13} {\displaystyle (x_{1},x_{2})} {\displaystyle \neg ,\,\land ,\,\lor ,\,\Rightarrow } {\displaystyle 7,} {\displaystyle C_{n}} {\displaystyle 7((x^{3})^{4})^{2}\cdot (-2(x^{4})^{3})^{2}=7(x^{3})^{8}\cdot 4(x^{4})^{6}=28x^{48};} {\displaystyle x,y.} {\displaystyle E(y)=(-\infty ,0)\cup (0,+\infty )} {\displaystyle (a-b)} {\displaystyle \varphi \circ h=\mathrm {Id} _{Z}} {\displaystyle I\subset \mathbb {R} } {\displaystyle {\frac {4\cdot 5}{9\cdot 5}}+{\frac {4\cdot 9}{5\cdot 9}}={\frac {20+36}{45}}={\frac {56}{45}}=1{\frac {11}{45}}.} {\displaystyle a'.} {\displaystyle f(t_{0})\in F_{t_{0}},} {\displaystyle 3^{2}\cdot 3^{1}=3^{2+1}=3^{3}=27,\quad \quad 2^{2}\cdot 2^{3}=2^{2+3}=2^{5}=32,\quad b^{3}\cdot b^{25}=b^{3+25}=b^{28},\quad \quad 2^{2}\cdot 2^{3}\cdot 2^{4}=2^{2+3+4}=2^{9}=512.} {\displaystyle \infty } {\displaystyle S=C^{d}{\pmod {n}}.} {\displaystyle b_{1}^{n}<0.} {\displaystyle \beta ,\gamma ,\delta \in \mathbb {R} .} {\displaystyle y\sim z,} {\displaystyle {\mathcal {A}}\cup {\mathcal {A}}'} {\displaystyle \{x\,:\,P(x)\}.} {\displaystyle e={\sqrt {(x_{c}-x_{i})^{2}+(y_{c}-y_{i})^{2}}}} {\displaystyle (\cos \alpha +i\sin \alpha )} {\displaystyle (a,n)\not =1} {\displaystyle [x_{2},b),} {\displaystyle s=0} {\displaystyle 0\leq \phi _{0}\leq {\frac {\pi }{2}}} {\displaystyle A(x_{1},y_{1})} {\displaystyle 461\,000.} {\displaystyle \log _{x}1=0} {\displaystyle A\subset X} {\displaystyle x_{i}\sim x_{i+1}\mod R_{2}.} {\displaystyle (f_{i})_{i\in I}} {\displaystyle n>{\frac {1}{y(x-1)}}.} {\displaystyle (a+c,\,b+d),} {\displaystyle f(-x)=f(x).} {\displaystyle i>j} {\displaystyle \pi R^{2}} {\displaystyle 25-(3\cdot (-6))} {\displaystyle {\vec {x_{1}x_{2}}}} {\displaystyle I=[a,b]} {\displaystyle (\ x\land y\land {\overline {z}}\land g)} {\displaystyle (16)\qquad {\partial ^{2}h_{ij} \over \partial (x^{0})^{2}}-{\partial ^{2}h_{ij} \over \partial (x^{1})^{2}}=0} {\displaystyle 0,1,2,3,...,n-1.} {\displaystyle (11)\qquad \beta =C_{\alpha +1}^{2}={\alpha (\alpha +1) \over 2}={n(n+1)(n^{2}+n+2) \over 8}} {\displaystyle i<n.} {\displaystyle \alpha _{1},\alpha _{2},...,\alpha _{n}} {\displaystyle (18)\qquad h_{ij}=h_{ij}(\xi ),\qquad \xi =x^{0}+x^{1}} {\displaystyle f_{1},f_{2},...,f_{n}} {\displaystyle n=1,2,...,\infty } {\displaystyle x_{20}} {\displaystyle k\in \mathbb {(} Z)} {\displaystyle {\begin{array}{l}\displaystyle u(x,0)=\varphi (x)=\sum _{n=1}^{\infty }B_{n}\sin {\frac {\pi n}{l}}x\\\displaystyle \left.{\frac {\delta u}{\delta t}}\right\vert _{t=0}=\psi (x)=\sum _{n=1}^{\infty }{\frac {\pi na}{l}}A_{n}\sin {\frac {\pi n}{l}}x\end{array}}} {\displaystyle (a,b)\notin \mathbb {N} ^{3}.} {\displaystyle 0\leq r\leq n-1.} {\displaystyle cos2\alpha ={\frac {1-tg^{2}\alpha }{1+tg^{2}\alpha }},\alpha \neq {\frac {\pi }{2}}+n\pi ,n\in \mathbb {Z} } {\displaystyle ({\textbf {r}},t).} {\displaystyle M\subset \partial M;} {\displaystyle ||_{p}} {\displaystyle f(M).} {\displaystyle ctg(\alpha +\beta )={\frac {1}{tg(\alpha +\beta )}}={\frac {1-tg\alpha \cdot tg\beta }{tg\alpha +tg\beta }}={\frac {ctg\alpha \cdot ctg\beta -1}{ctg\alpha +ctg\beta }}} {\displaystyle S_{n}=u_{1}+u_{2}+...+u_{n}} {\displaystyle a\cdot (b+c)=a\cdot b+a\cdot c.} {\displaystyle a>b,} {\displaystyle \rho (O,S)<r.} {\displaystyle a_{1}+a_{2}} {\displaystyle y=-2k+4.} {\displaystyle U_{r'}(S)} {\displaystyle -a,} {\displaystyle cos^{2}(\alpha +\beta )-2\cdot cos(\alpha +\beta )+1+sin^{2}(\alpha +\beta )=cos^{2}\alpha -2\cdot cos\alpha \cdot cos\beta +cos^{2}\beta +sin^{2}\alpha +2\cdot sin\alpha \cdot sin\beta +sin^{2}\beta } {\displaystyle r_{1}-r} {\displaystyle U\subseteq X} {\displaystyle A\in \mathrm {Ob} \,{\mathcal {Ab}}.} {\displaystyle |z|>1} {\displaystyle 1-2\cdot \sin ^{2}\alpha \cdot \cos ^{2}\alpha -\sin ^{4}\alpha -\cos ^{4}\alpha =0} {\displaystyle {\frac {1}{\varepsilon }}.} {\displaystyle b=\infty .} {\displaystyle f_{1},} {\displaystyle v_{1}v_{2}=v_{2}v_{1}.} {\displaystyle f(0,0,0)=1} {\displaystyle \sin x+ctg{\frac {x}{2}}=2} {\displaystyle x(5x+13,5)=0} {\displaystyle {\begin{pmatrix}1&2&3&4\\4&3&2&1\end{pmatrix}}=(14)\,\,(23),} {\displaystyle C_{2}=0} {\displaystyle \leq ,} {\displaystyle Y\times Y.} {\displaystyle n=k+r} {\displaystyle n-1} {\displaystyle P\left(ctgx\right)=0} {\displaystyle \partial M\neq \emptyset } {\displaystyle g_{1}g_{2},} {\displaystyle x^{\prime \prime }=f(x)} {\displaystyle -9x^{5}-27x^{3}+18x^{4}=9x^{3}(-x^{2}+2x-3);} {\displaystyle (a,b)\in \Gamma _{1}} {\displaystyle X\setminus M} {\displaystyle {\frac {4}{9}}} {\displaystyle q_{t}=p_{t}\circ g} {\displaystyle a^{h}=e} {\displaystyle \inf(A)=32.} {\displaystyle g\in Z} {\displaystyle (k+1)\in M.} {\displaystyle f(\sup(A)-h)>0} {\displaystyle \bigcap _{Y\in S}{\bar {Y}}\neq \emptyset .} {\displaystyle \rho (O,g_{1})<r.} {\displaystyle g\cdot x_{1}=x_{2}.} {\displaystyle f(x_{1})\neq 0,} {\displaystyle ax=-b} {\displaystyle t=\sin x-\cos x} {\displaystyle {\mathcal {X}}} {\displaystyle f_{2}\cdot f_{1}} {\displaystyle f_{ct,sp}} {\displaystyle {\frac {3}{2}}\pi +\phi } {\displaystyle L=R\phi \ _{rad}} {\displaystyle {\frac {7}{6}}<{\frac {5}{4}}.} {\displaystyle (3a)^{3}25abc} {\displaystyle M/G.} {\displaystyle V^{n}} {\displaystyle (x_{1},...,x_{n},\,y_{1},...,y_{n}):} {\displaystyle \{1,3,6\}\cup \{2,3,4,5,6,7\}=\{1,2,3,4,5,6,7\}.} {\displaystyle a,b,c\in V_{n}} {\displaystyle x\in D(f)} {\displaystyle a>b.} {\displaystyle (18)\qquad \delta b_{ij}=-g^{sp}(\mathbf {n} \cdot \delta \mathbf {r} _{s})(\mathbf {r} _{p}\cdot \mathbf {r} _{ij})+(\mathbf {n} \cdot \delta \mathbf {r} _{ij})=-\Gamma _{ij}^{s}(\mathbf {n} \cdot \delta \mathbf {r} _{s})+(\mathbf {n} \cdot \delta \mathbf {r} _{ij})} {\displaystyle \left|a\right|>1} {\displaystyle 30^{2}*11=81*11=891-9*91=72} {\displaystyle a=6k+4,} {\displaystyle ctg{\frac {x}{2}}={\frac {sinx}{1-cosx}}} {\displaystyle k=0;} {\displaystyle b'=b+d,} {\displaystyle \{U_{i}\}.} {\displaystyle \cos {\frac {\pi }{4}}\sin x+\sin {\frac {\pi }{4}}\cos x=1} {\displaystyle A=\{x_{1},x_{2},x_{3},...,\infty \}} {\displaystyle |z|\leq cn+\varepsilon ,} {\displaystyle \alpha ^{*}=a-bi.} {\displaystyle L(ax_{1}+bx_{2})=aL(x_{1})+bL(x_{2}),} {\displaystyle m,n\in \mathbb {Z} } {\displaystyle h\circ f=g} {\displaystyle (1)\qquad G_{ij}=R_{ij}-{R \over 2}g_{ij}={8\pi G \over c^{4}}T_{ij}} {\displaystyle a<^{-1}b\Leftrightarrow b<a\Leftrightarrow a>b,} {\displaystyle a_{2}} {\displaystyle f(x)=C.} {\displaystyle -(a+b)=-a-b.} {\displaystyle e^{2x+y}} {\displaystyle R=0.9047..} {\displaystyle 2^{\mathrm {o} }} {\displaystyle b=a} {\displaystyle (b,0)=b} {\displaystyle E^{3}} {\displaystyle 5,\,10,\,20,\,40,\,80,...\,.} {\displaystyle (S,Y)} {\displaystyle a_{23}} {\displaystyle \mathrm {tg} \,\varphi ={\frac {\sin \varphi }{\cos \varphi }}} {\displaystyle {\mathfrak {P}}=\{1,-1\}.} {\displaystyle (48)\qquad R_{0202}=R_{0212}=R_{1212}=-(\delta g_{22})''=-h_{22}''} {\displaystyle f(S)} {\displaystyle x^{a}} {\displaystyle {\boldsymbol {\tau }}} {\displaystyle {\frac {7\cdot 2}{6\cdot 2}}={\frac {14}{12}}.} {\displaystyle \mathrm {Ob} } {\displaystyle \left({\frac {1-\cos 2x}{2}}\right)^{5}+\left({\frac {1+\cos 2x}{2}}\right)^{5}={\frac {29}{16}}\cos ^{4}2x} {\displaystyle x={\frac {\sqrt {3}}{2}}} {\displaystyle f:X\to U} {\displaystyle a_{0}=3,a_{1}=0} {\displaystyle y_{2}=3} {\displaystyle Y\in S,} {\displaystyle (16)\qquad <\tau ^{i}\tau ^{j}\tau ^{k}\tau ^{l}>=\gamma (g^{ij}g^{kl}+g^{ik}g^{lj}+g^{il}g^{jk})} {\displaystyle 4ac,} {\displaystyle 0\leq r\leq n-1,} {\displaystyle y-4={\frac {-2(x-8)}{4}}} {\displaystyle a,b,c,...} {\displaystyle (-3)\cdot (-3)\cdot (-3)=-(-(-(3\cdot 3\cdot 3)))=-27.} {\displaystyle y=\cos x} {\displaystyle -1} {\displaystyle d_{1}=\tau _{1}\gamma +(1-\tau _{1})\nu } {\displaystyle f(M\cap U_{\delta }(A))\subset U_{\varepsilon }(f(A)).} {\displaystyle \min(a,b)\leq x\leq \max(a,b)\Leftrightarrow -{\frac {|a-b|}{2}}\leq x-{\frac {a+b}{2}}\leq {\frac {|a-b|}{2}}.} {\displaystyle U_{r'}(g_{1})\subset U_{r}(O),} {\displaystyle P_{2}(x)\neq 0,} {\displaystyle (x-y)\in \mathbb {Z} } {\displaystyle {\begin{cases}0!=1\\N!=N*(N-1)!,\,\forall N>0\end{cases}}} {\displaystyle S_{AD}=S_{AC}{\frac {\sin {B_{2}}}{\sin {A_{2}}}}} {\displaystyle e^{a}=0} {\displaystyle f\in \mathrm {Mor} } {\displaystyle \Gamma _{1}\circ \Gamma _{2}=\Gamma _{3}} {\displaystyle I_{k}} {\displaystyle \delta >0,} {\displaystyle a-b^{n}=\varepsilon >0.} {\displaystyle (x-b)^{2}} {\displaystyle x_{1}^{\varepsilon _{1}}\cdot \cdot \cdot x_{n}^{\varepsilon _{n}}} {\displaystyle A^{ij}} {\displaystyle AB=1} {\displaystyle {\begin{cases}u^{2}-v^{2}=a,\\2uv=b.\end{cases}}} {\displaystyle \nabla _{j}} {\displaystyle (15)\qquad h_{ij}=h_{ij}(x^{0},x^{1})} {\displaystyle a+\varepsilon <k,} {\displaystyle {\frac {a+bi}{c+di}}} {\displaystyle x=-{\frac {\pi }{2}}+2\cdot k\pi } {\displaystyle f,} {\displaystyle \{U_{i}\},} {\displaystyle C=B_{1}\cup B_{2},} {\displaystyle (16)\qquad \delta (\mathbf {n} \cdot \mathbf {r} _{j})=(\delta \mathbf {n} \cdot \mathbf {r} _{j})+(\mathbf {n} \cdot \delta \mathbf {r} _{j})=\alpha ^{i}g_{ij}+(\mathbf {n} \cdot \delta \mathbf {r} _{j})=0} {\displaystyle (8)\qquad g^{ks}\Gamma _{ks}^{i}=-{1 \over {\sqrt {g}}}\partial _{s}({\sqrt {g}}g^{si})} {\displaystyle (37.6)\qquad c_{2}-2a_{12}=0} {\displaystyle f\circ g\in \mathrm {Hom} _{\mathcal {C}}(C,B).} {\displaystyle (33.9)\qquad {\tilde {h}}_{33}=h_{33}-2\partial _{3}v_{3}+g_{33}\nabla ^{i}v_{i}=(h_{33}-u_{0}'+u_{1}')-a_{00}+a_{11}+a_{22}-a_{33}} {\displaystyle {\sqrt {5}}{\pmod {7}}} {\displaystyle (x(t),y(t),z(t)).} {\displaystyle \mathbb {N} .} {\displaystyle x^{2}=a+bi,} {\displaystyle \ \Gamma } {\displaystyle tg({\frac {\pi }{2}}-\phi )={\frac {sin({\frac {\pi }{2}}-\phi )}{cos({\frac {\pi }{2}}-\phi )}}={\frac {cos\phi }{sin\phi }}=ctg\phi } {\displaystyle \Delta a_{i}} {\displaystyle \delta _{ki}={\frac {1}{3}}f(x_{i}-x{k})\cdot (y_{i}+2y_{k}),} {\displaystyle \ln x} {\displaystyle z_{1}+z_{2}} {\displaystyle (A_{2})+(B_{2})+(C_{2})+W_{2}=0} {\displaystyle T(A,B)} {\displaystyle M,} {\displaystyle S_{m}.} {\displaystyle C=72{\pmod {91}}} {\displaystyle a_{1}} {\displaystyle n\geq 2} {\displaystyle (A_{5})+(B_{5})+(C_{5})+W_{5}=0} {\displaystyle {\textbf {j}}} {\displaystyle {\frac {a\not {n}}{\not {n}}}>{\frac {b\not {a}}{\not {a}n}}.} {\displaystyle -3+12=9.} {\displaystyle a_{1}\,f\,a_{2}} {\displaystyle =5^{2}\cdot 2^{5}\cdot 7=5600.} {\displaystyle ctg({\frac {\pi }{2}}+\phi )=-tg\phi } {\displaystyle p_{2}} {\displaystyle \varphi :A\to X} {\displaystyle \varepsilon _{1}<|a_{1}-a|.} {\displaystyle K_{2}} {\displaystyle na,} {\displaystyle ab=\alpha _{1}\beta _{1}e_{1}^{2}+\alpha _{1}\beta _{2}e_{1}e_{2}+...+\alpha _{1}\beta _{n}e_{1}e_{n}+\alpha _{2}\beta _{1}e_{2}e_{1}+...+\alpha _{n}\beta _{n}e_{n}^{2}.} {\displaystyle d_{2}} {\displaystyle n=1,2,3,...\,.} {\displaystyle N} {\displaystyle \delta _{3}=\delta _{32}-\delta _{31}} {\displaystyle c\in P} {\displaystyle r_{2}} {\displaystyle F=\eta S{\frac {dV_{\varphi }}{dr}}=\eta 2\pi rHr{\frac {d\Omega }{dr}}} {\displaystyle {\bar {A}}\setminus {\bar {B}}\subset ({\bar {B}}\cup {\overline {A\setminus B}})\setminus {\bar {B}}={\bar {A}}\setminus B\setminus {\bar {B}}\subset {\overline {A\setminus B}}.} {\displaystyle sin2\alpha ={\frac {2tg\alpha }{1+tg^{2}\alpha }}} {\displaystyle m_{S_{AF}}=\mu {\sqrt {\frac {1}{P_{S_{AF}}}}}} {\displaystyle m_{\alpha AF(M)}=m_{\alpha AF}\cdot {\frac {S_{AF}}{10^{6}}}} {\displaystyle a_{i}\in G.} {\displaystyle x>4} {\displaystyle {\frac {d^{2}}{a^{2}}}={\frac {p^{2}}{q^{2}}},} {\displaystyle f[r(\cos \alpha +i\sin \alpha )],\,\,\alpha \in [0,\,2\pi ]} {\displaystyle g_{i}\leftrightarrow {\tilde {g}}_{i},} {\displaystyle w_{s}^{\;ijk}} {\displaystyle f_{g}:M\to M.} {\displaystyle ({\frac {a}{b}}+{\frac {c}{d}})+{\frac {p}{q}}={\frac {a}{b}}+({\frac {c}{d}}+{\frac {p}{q}}).} {\displaystyle p=2k,} {\displaystyle {\frac {1}{1}},\,{\frac {2}{1}},\,{\frac {1}{2}},\,{\frac {2}{2}},\,{\frac {1}{3}},\,{\frac {2}{3}},\,{\frac {1}{4}},\,{\frac {2}{4}},\,{\frac {1}{5}},\,{\frac {2}{5}},...\,.} {\displaystyle G\to G,} {\displaystyle S_{n}=-{\frac {1}{\sin {\frac {h}{2}}}}\left(\cos \left(\alpha +{\frac {2k+1}{2}}h\right)-\cos \left(\alpha +{\frac {h}{2}}\right)\right)} {\displaystyle a_{n}\to \infty .} {\displaystyle g_{\mathrm {Ob} }:\mathrm {Ob} \,T\to \mathrm {Ob} \,U} {\displaystyle 7x^{4}+x^{3}-10x^{2}+x+5.} {\displaystyle {\bar {A}}\subset {\bar {B}}.} {\displaystyle cos\alpha \cdot cos\beta \neq 0} {\displaystyle y_{1}=-1} {\displaystyle {\frac {4\cdot 3-3+3\cdot 3^{2}}{8\cdot 3+5-5\cdot 3^{2}}}=-{\frac {9}{4}}=-2{\frac {1}{4}}} {\displaystyle \Gamma _{2}=\{(b,a),\,(b,c),\,(d,e)\}.} {\displaystyle \{\_} {\displaystyle a_{N}<k} {\displaystyle x\in M,} {\displaystyle I_{1}\subset I\setminus A_{1}.} {\displaystyle (a+b)(a-b)} {\displaystyle \mathrm {Int} (\mathrm {Int} (A))\subset \mathrm {Int} (A).} {\displaystyle P_{1}} {\displaystyle g_{1}:C\to A} {\displaystyle [a,b]} {\displaystyle s\in S.} {\displaystyle \mathbb {N} ,} {\displaystyle |\xi |\leq 1} {\displaystyle tg(-\phi )=-tg\phi } {\displaystyle A={\begin{pmatrix}a_{11}&a_{12}&...&a_{1n}\\a_{21}&a_{22}&...&a_{2n}\\...&...&...&...\\a_{n1}&a_{n2}&...&a_{nn}\end{pmatrix}}.} {\displaystyle m\in M} {\displaystyle \sin {\sqrt {\lambda }}l=0} {\displaystyle {\frac {\pi }{2}}} {\displaystyle f(B)} {\displaystyle a,b\in K} {\displaystyle a\in V=\bigcup _{U_{i}\in V}U_{i},} {\displaystyle \alpha ,\beta \in P.} {\displaystyle b>a} {\displaystyle (3)\qquad Da_{i}=0} {\displaystyle (-b).} {\displaystyle 7^{1}} {\displaystyle {\begin{pmatrix}0&\alpha \\0&\beta \end{pmatrix}}} {\displaystyle {\frac {x}{m}},} {\displaystyle (33.8)\qquad {\tilde {h}}_{22}=h_{22}-2\partial _{2}v_{2}+g_{22}\nabla ^{i}v_{i}=(h_{22}-u_{0}'+u_{1}')-a_{00}+a_{11}-a_{22}+a_{33}} {\displaystyle f(a_{1},a_{2})=a_{1}\,f\,a_{2}} {\displaystyle [\nabla _{j}\nabla _{k}]} {\displaystyle (2)\qquad \delta I_{m}={1 \over 2}\int G_{ij}^{[m]}\delta g^{ij}{\sqrt {g}}\,du^{1}du^{2}\dots du^{n}} {\displaystyle (c,e)\in \Gamma _{1}\circ \Gamma _{2}.} {\displaystyle \ \Gamma \subset X\times Y} {\displaystyle h=g\circ f} {\displaystyle \ell } {\displaystyle b=a+c,} {\displaystyle Y_{n+4}.} {\displaystyle cos2\alpha } {\displaystyle sin\phi -cos\phi =a} {\displaystyle ({\sqrt {x}})^{2}=x} {\displaystyle \sin 15^{\circ }} {\displaystyle d_{2}=\tau _{2}\gamma +(1-\tau _{2})\nu _{2}} {\displaystyle a_{4}=a_{1}-a_{2}.} {\displaystyle -k} {\displaystyle D(z)=[t_{0},t_{1}]:} {\displaystyle (1)\qquad R_{ijkl}=(\mathbf {b} _{ik}\cdot \mathbf {b} _{jl})-(\mathbf {b} _{il}\cdot \mathbf {b} _{jk})} {\displaystyle T_{1}} {\displaystyle b>c,} {\displaystyle ctg{\frac {5}{12}}\pi } {\displaystyle g(x,y)=x+y.} {\displaystyle x_{1}^{\varepsilon _{1}}\cdot \cdot \cdot x_{n}^{\varepsilon _{n}}y_{1}^{\delta _{1}}\cdot \cdot \cdot y_{m}^{\delta _{m}}} {\displaystyle 3+{\frac {7}{10}}} (!?2K T2c$).A$J$ctwcQ&3>Wp/;j` #e-;MM[edivGbg #-?ais2co$<NEq>yĒ\;ObUbs}>׎P\X'4NGWms |]p?07EȐhK / \A ,b h t р E p t ; q w ' 7O v  Q ¤ < y O r & H . + 7 = oG Y] Sp  ǐ  r q 7  " ; ZH W _ Fg z { I Q > - C {L xQ _ -w   v ^  &Lbalc)[0Kasx#2Zxڄnt_@ $)CUeSx`"V-;CBLq2PB|Q`ft]:DGR I3=JP[Pj`x1 &:78FS_g wWLEVxD$/AI%Y6jPxТ?`O"&3Hi5t+{s:r=(48C9_qjez5N9q@OcvZ?7_QUa/M4b/z 5>);G{LZ`o{2N\2#'-5CXmi:p|@~';.(5:PO(d fiG|62EN^h~F ӝ)#B4L=RcfHz̏Pq {\displaystyle {\overrightarrow {xz}}={\overrightarrow {xy}}+{\overrightarrow {yz}},} {\displaystyle 0<a} {\displaystyle R_{Y}\subset M_{Y}.} {\displaystyle a_{n}\to \infty \land b_{n}>m\Rightarrow a_{n}+b_{n}\to \infty } {\displaystyle a<1,} {\displaystyle c_{kl}^{ij}} {\displaystyle x={\frac {2}{13}}={\frac {2-2}{13}}+4*(-2)=-8=45} {\displaystyle U_{r}(O)\subset H.} {\displaystyle f:U\to V,} {\displaystyle \cos \left(\alpha +\beta \right)=0} {\displaystyle 3*3=9=9-7=2{\pmod {7}}} {\displaystyle x'=f_{1}(x),} {\displaystyle (A_{7})+(B_{7})+(C_{7})+W_{7}=0} {\displaystyle sin^{2}\phi +cos^{2}\phi -2\cdot sin\phi \cdot cos\phi =a^{2}} {\displaystyle \mathrm {Ext} (M),} {\displaystyle -j} {\displaystyle z_{2}=x_{2}+iy_{2}} {\displaystyle A\equiv B} {\displaystyle ||a+b||^{2}+||a-b||^{2}=2(||a||^{2}+||y||^{2})} {\displaystyle {\frac {m+1}{n}}-a\leq {\frac {m+1}{n}}-{\frac {m}{n}},} {\displaystyle sinx-siny=2\cdot cos{\frac {x+y}{2}}\cdot sin{\frac {x-y}{2}}} {\displaystyle F_{T}} {\displaystyle \gamma =[1-[0,33333-0,00225\cos ^{4}{B_{x}}-(0,2-0,067\cos ^{2}{B_{x}})Z^{2}]]\cdot Z\sin {B_{x}\cdot \rho ''}} {\displaystyle {\begin{cases}\alpha _{11}x_{1}+\alpha _{12}x+\alpha _{13}x+...+\alpha _{1n}x_{n}=\xi _{1},\\\alpha _{21}x_{1}+\alpha _{22}x_{2}+\alpha _{23}x_{3}+...+\alpha _{2n}x_{n}=\xi _{2},\\\alpha _{31}x_{1}+\alpha _{32}x_{2}+\alpha _{33}x_{3}+...+\alpha _{3n}x_{n}=\xi _{3},\\...\\\alpha _{m1}x_{1}+\alpha _{m2}x_{2}+\alpha _{m3}x_{3}+...+\alpha _{mn}x_{n}=\xi _{m}.\end{cases}}\quad \Leftrightarrow \quad x_{1}a_{1}+x_{2}a_{2}+...+x_{n}a_{n}=b.} {\displaystyle \lambda ,\nu \in P} {\displaystyle \cos \alpha +\cos \beta +\cos \gamma \leq {\frac {3}{2}}} {\displaystyle A=\{3,4\},\,\,B=\{12,41\},} {\displaystyle a,b,\in \mathbb {R} } {\displaystyle a_{0}=1,a_{1}=2} {\displaystyle a_{n}\to 0\land |b_{n}|>m>0\Rightarrow {\frac {a_{n}}{b_{n}}}\to 0} {\displaystyle x',y',z',...\,.} {\displaystyle {\begin{pmatrix}1&2&3&4&5\\2&1&3&5&4\end{pmatrix}},\quad \quad {\begin{pmatrix}1&2&3&4\\2&4&2&1\end{pmatrix}}} {\displaystyle A\subset \mathbb {R} } {\displaystyle L=\int \limits _{r}^{\infty }(-{\frac {dE}{dt}})2\pi rdr={\frac {G{\dot {m}}M_{*}}{2r_{*}}}} {\displaystyle x'=f_{1}(x),\,\,x'=f_{2}(x),\,\,x'=f_{3}(x)} {\displaystyle \varphi (A)} {\displaystyle t_{1},t_{2},...,t_{n}} {\displaystyle b=q\sin {B}} {\displaystyle x_{i}\in {\mathfrak {A}}_{i}} {\displaystyle a=21} {\displaystyle {\mathcal {H}}} {\displaystyle f(z)=0} {\displaystyle f(x_{1})\leq f(x_{2})} {\displaystyle a\in \Delta _{i_{1}},} {\displaystyle \langle S,\leq \rangle } {\displaystyle a,b\in P} {\displaystyle f:A\to B} {\displaystyle 2\sin ^{2}x=2+5\cos x} {\displaystyle e_{1}\land e_{2}\land ...\land e_{n},} {\displaystyle (q_{t})} {\displaystyle a_{m}} {\displaystyle U_{r'}(g_{1})} {\displaystyle x>1.} {\displaystyle O\in X} {\displaystyle S^{T}Dy=b} {\displaystyle {\frac {12}{9}},} {\displaystyle \mathrm {Int} (M)=\emptyset } {\displaystyle \chi _{\,_{A}}(x)={\begin{cases}x\in A\Rightarrow 1,\\x\notin A\Rightarrow 0.\end{cases}}} {\displaystyle {\textbf {r}}={\textbf {r}}'=0} {\displaystyle \langle \mathbb {Z} ,+\rangle ,} {\displaystyle m_{\alpha k}={\sqrt {{\frac {m_{A}^{2}}{2}}+m^{2}{\frac {k(n+1-k)}{n+1}}}}} {\displaystyle f_{2}(x_{1},x_{2},...,x_{n})} {\displaystyle y=\log _{a}x,} {\displaystyle (b+c)a=ba+ca} {\displaystyle [2n\pi ;(2n+1)\pi ],n\in \mathbb {Z} } {\displaystyle [a,b].} {\displaystyle ctgx=-tg(x+{\frac {\pi }{2}})} {\displaystyle cos(x+y)\cdot cos(x-y)=cos^{2}y-sin^{2}x} {\displaystyle \sup(A)=10\,502.} {\displaystyle 10^{2}=(-3)^{2}=9} {\displaystyle (2)\qquad S_{jikl}=R_{jkil}+R_{jlik}=R_{iljk}+R_{ikjl}} {\displaystyle l_{n},} {\displaystyle A\Leftrightarrow B,} {\displaystyle U_{r}(S)} {\displaystyle z(t),\quad \quad t_{0}\leq t\leq t_{1}.} {\displaystyle \overbrace {ax^{4}z^{4}} ^{9}\overbrace {+bx^{3}yz^{4}} ^{9}\overbrace {-ax^{3}z^{5}} ^{9}\overbrace {-ax^{2}z^{6}} ^{9}\overbrace {-bxyz^{6}} ^{9}\overbrace {+axz^{7}} ^{9}\overbrace {+3ax^{4}y^{2}z} ^{8}\overbrace {-3ax^{3}y^{2}z^{2}} ^{8}\overbrace {-3ax^{2}y^{2}z^{3}} ^{8}\overbrace {-3bxy^{3}z^{3}} ^{8}\overbrace {+3axy^{2}z^{4}} ^{8}\overbrace {-ax^{4}yz^{2}} ^{8}\overbrace {-bx^{3}y^{2}z^{2}} ^{8}+} {\displaystyle X\in M(X),\,\,\emptyset \not \in M(X),} {\displaystyle cosec{\frac {\pi }{6}}={\frac {1}{sin{\frac {\pi }{6}}}}={\frac {1}{\frac {1}{2}}}=2} {\displaystyle d(x_{1},x_{j})<\varepsilon ,} {\displaystyle r'.} {\displaystyle a+(-a)=0,} {\displaystyle y=\sin x} {\displaystyle 2\pi +\phi } {\displaystyle 2^{32}-1} {\displaystyle \alpha {\mathfrak {a}}.} {\displaystyle t.} {\displaystyle {\frac {a+b}{2}}} {\displaystyle (C_{1})+(C_{2})+(C_{3})+(C_{4})+(C_{5})+(C_{6})+(C_{7})+(C_{8})+W_{r}=0} {\displaystyle S_{1}=b(b+4).} {\displaystyle 24} {\displaystyle {\begin{matrix}(A\cup B)\times C=(A\times C)\cup (B\times C),\quad \quad A\times (B\cup C)=(A\times B)\cup (A\times C),\\(A\cap B)\times C=(A\times C)\cap (B\times C),\quad \quad A\times (B\cap C)=(A\times B)\cap (A\times C).\end{matrix}}} {\displaystyle D(x_{2}+\lambda ,\,y_{2}+\mu ).} {\displaystyle r=r_{1}=r_{2}=2} {\displaystyle A\in \mathrm {Ob} \,{\mathcal {C}},} {\displaystyle m,\,m+1,\,m+2,...,k-1,} {\displaystyle S_{ijkl}} {\displaystyle m+{\frac {i_{1}}{10}}\leq a<m+{\frac {i_{1}+1}{10}}.} {\displaystyle T;} {\displaystyle \xi =0} {\displaystyle x_{0}} {\displaystyle (a-\varepsilon ,\,a+\varepsilon )} {\displaystyle U\cap U^{-1}.} {\displaystyle \{U_{m,x_{0}}\,|\,m\in M\}} {\displaystyle 8u^{5}v+16uv^{4}+v} {\displaystyle S_{BC}=S_{AB}{\frac {\sin {C_{1}}}{\sin {A_{1}}}}} {\displaystyle a'-a.} {\displaystyle L\to M.} {\displaystyle t} {\displaystyle |A'B'|=|AB|,} {\displaystyle (15)\qquad <{\tilde {\tau }}^{i}{\tilde {\tau }}^{j}{\tilde {\tau }}^{k}{\tilde {\tau }}^{l}>=\gamma (\delta ^{ij}\delta ^{kl}+\delta ^{ik}\delta ^{lj}+\delta ^{il}\delta ^{jk})} {\displaystyle {\frac {\sqrt {2}}{2}}} {\displaystyle X_{1},X_{2}\in X.} {\displaystyle (38)\qquad c_{kl}^{ij}\;\delta R_{ij}^{kl}=c_{kl}^{ij}\;\delta \left(g^{ls}R_{\;sij}^{k}\right)=c_{kl}^{ij}\;g^{ls}\;\delta R_{\;sij}^{k}+c_{kl}^{ij}\;R_{\;sij}^{k}\;\delta g^{ls}=} {\displaystyle A=\{na\},} {\displaystyle tgx=-1} {\displaystyle |A-B|<\delta ,\,\,B\in M} {\displaystyle f^{-1}(U_{2}).} {\displaystyle m\neq -1} {\displaystyle x^{2}+{\frac {b}{a}}x+{\frac {c}{a}}=0.} {\displaystyle 6\cos ^{2}x+\cos 3x=\cos x} {\displaystyle b_{1}\neq -b,} {\displaystyle f=\pm ({\frac {d_{1}}{\beta }}+{\frac {d_{2}}{\beta ^{2}}}+...+{\frac {d_{t}}{\beta ^{t}}})\beta ^{e},} {\displaystyle X\in \mathrm {Ob} \,{\mathcal {C}}.} {\displaystyle {\frac {k\cdot b+r}{b}}={\frac {a}{b}}.} {\displaystyle M=\{2,4,6,8,10,12,\dots ,98\}.} {\displaystyle x'} {\displaystyle f:\mathbb {Z} \times \mathbb {Z} \to \mathbb {Z} } {\displaystyle (-\infty ,+\infty );} {\displaystyle 0\in K_{2},} {\displaystyle {\mathfrak {U}}} {\displaystyle X\in \mathrm {B} (X).} {\displaystyle x^{2}-4ax^{2}+b} {\displaystyle \xi _{1},\xi _{2},...,\xi _{m}} {\displaystyle z^{*}=\alpha \cdot 1-\beta i-\gamma j-\delta k} {\displaystyle sec{\frac {\pi }{6}}={\frac {1}{cos{\frac {\pi }{6}}}}={\frac {2{\sqrt {3}}}{3}}} {\displaystyle Y\in \prod _{t\in T}F_{t}} {\displaystyle A_{n}=C_{n}D_{n},\,B_{n}=K_{n}D_{n}} {\displaystyle sinx\cdot siny\cdot sinz={\frac {1}{4}}\cdot (sin(x+y-z)+sin(y+z-x)+sin(z+x-y)-sin(x+y+z))} {\displaystyle 10-a=5.8333333...-0.58333333...\Rightarrow 9a=5.25\Rightarrow a={\frac {5.25}{9}}={\frac {525}{900}}={\frac {7}{12}}.} {\displaystyle v=(\nu _{1},\nu _{2},...,\nu _{n}).} {\displaystyle p(x)\forall x\in xs} {\displaystyle U+a} {\displaystyle x^{2}=y} {\displaystyle D(y)=(0,+\infty )} {\displaystyle M\subset X} {\displaystyle C=\{2,4,6,8,10\}} {\displaystyle a_{1}\cap a_{1}=a_{1},} {\displaystyle \{F,U_{i}\,|\,i\in I\}} {\displaystyle x_{1}=l_{1},\,\,x_{2}=l_{2},} {\displaystyle K.} {\displaystyle (m_{n}),} {\displaystyle U_{r}(O)} {\displaystyle {\mathcal {Ab}}} {\displaystyle b\sim a,} {\displaystyle \mathrm {Ob} \,{\mathcal {C}}_{1}\times \mathrm {Mor} \,{\mathcal {C}}_{2},} {\displaystyle \alpha _{1}a_{1}+\alpha _{2}a_{2}+\alpha _{3}a_{3},} {\displaystyle r<r_{1}\land r_{2}>0\Rightarrow rr_{2}<r_{1}r_{2}.} {\displaystyle a+(-a)=0.} {\displaystyle tg(-\phi )={\frac {sin(-\phi )}{cos(-\phi )}}={\frac {-sin\phi }{cos\phi }}=-tg\phi } {\displaystyle b=6.} {\displaystyle A\Rightarrow B} {\displaystyle {\frac {2}{3}}\cdot ({\frac {1}{2}}+{\frac {3}{4}})=({\frac {2}{3}}\cdot {\frac {1}{2}})\cdot {\frac {3}{4}}={\frac {2\cdot 1\cdot 3}{3\cdot 2\cdot 4}}={\frac {6}{24}}={\frac {1}{4}}.} {\displaystyle 5x^{4}y-30x^{2}y^{2}=5x^{2}\cdot x^{2}\cdot y-6x^{2}y\cdot 5y=5x^{2}y(5x^{2}-6y).} {\displaystyle eV,} {\displaystyle \mathbb {R} ^{n}} {\displaystyle i+j=0,} {\displaystyle {\begin{matrix}a+0=a,\quad \quad 0+a=a,\quad \quad a-a=0,\quad \quad -a+a=0,\\a\cdot 0=0,\quad \quad 0\cdot a=0,\quad \quad a\cdot 1=a,\quad \quad 1\cdot a=a,\\a^{0}=1.\end{matrix}}} {\displaystyle \dim V} {\displaystyle f(g)=E} {\displaystyle a\neq 0} {\displaystyle D=0,} {\displaystyle d(x_{1},x_{2})=d(x_{2},x_{1})} {\displaystyle (12)\qquad (\mathbf {b} _{ij}\cdot \mathbf {b} _{ij})=X_{ijij}+{1 \over 3}S_{ijij}=X_{iijj}+{1 \over 3}R_{ijij}\geq 0} {\displaystyle i={\overline {1..n}}} {\displaystyle B=A.} {\displaystyle S\in X} {\displaystyle \cos \left(\alpha +{\frac {2k+1}{2}}h\right)-\cos \left(\alpha +{\frac {2k-1}{2}}h\right)=-2\sin \left(\alpha +kh\right)\cdot \sin {\frac {h}{2}}} {\displaystyle 2\pi .} {\displaystyle 0<a<1} {\displaystyle F(1/P_{\alpha AF})=-\delta _{A_{1}}-\delta _{A_{2}}-\delta _{A_{3}}-\delta _{A_{4}}+\delta _{A_{1}}+\delta _{A_{2}}+\delta _{A_{3}}+\delta _{A_{4}}} {\displaystyle c=\sum _{i=1}^{n}\eta _{i}e_{i},} {\displaystyle g^{-1}h} {\displaystyle A.} {\displaystyle (a_{b},b_{n})} {\displaystyle 2ax+b=\pm {\sqrt {b^{2}-4ac}};} {\displaystyle y\in Y,} {\displaystyle b\sim a\Rightarrow a\sim b} {\displaystyle {\sqrt {n}}} {\displaystyle \sim .} {\displaystyle M=\mathbb {N} } {\displaystyle (7)\qquad \Sigma _{ijkl}=S_{ijkl}+S_{jkil}+S_{kijl}} {\displaystyle {\begin{pmatrix}2&3&4&1\\3&1&4&2\end{pmatrix}}={\begin{pmatrix}1&2&3&4\\2&3&1&4\end{pmatrix}}} {\displaystyle ctgx=-3} {\displaystyle e^{z}=1+z+{\frac {z^{2}}{1\cdot 2}}+{\frac {z^{3}}{1\cdot 2\cdot 3}}+...\,.} {\displaystyle sin{\frac {\pi }{2}}-6\cdot cos{\frac {\pi }{2}}+3\cdot ctg0+5\cdot cosec0} {\displaystyle DT_{j_{1}j_{2}\cdots }^{i_{1}i_{2}\cdots }=(\nabla _{s}T_{j_{1}j_{2}\cdots }^{i_{1}i_{2}\cdots })du^{s}=} {\displaystyle f_{a}\in M(\mathbb {N} ,\mathbb {N} ),} {\displaystyle -cosx} {\displaystyle z^{*}=x-iy.} {\displaystyle -1\leq sinx\leq 1} {\displaystyle i} {\displaystyle x=a} {\displaystyle (m-1)} {\displaystyle f=f_{R}:B\to 2^{A}} {\displaystyle {\sqrt[{n}]{a}}} {\displaystyle \alpha \in P} {\displaystyle 455} {\displaystyle sin(x+y)\cdot sin(x-y)=cos^{2}y-cos^{2}x} {\displaystyle 1,\,2,\,3,...,n,\,n+1,...} {\displaystyle w=\sum {\beta }-(180^{\circ }+\epsilon )} {\displaystyle v_{i}\in [v_{1}],\,\,w_{i}\in [w_{1}],} {\displaystyle \{\spadesuit ,\diamondsuit ,\clubsuit ,\heartsuit \},\quad \{\heartsuit ,\spadesuit ,\diamondsuit ,\clubsuit \},\quad \{\clubsuit ,\heartsuit ,\spadesuit ,\diamondsuit \},\quad \{\diamondsuit ,\clubsuit ,\heartsuit ,\spadesuit \},} {\displaystyle \mathbb {R} _{Cauchy}} {\displaystyle (b+r)^{n}<a,} {\displaystyle K={\frac {i*(1+i)^{n}}{(1+i)^{n}-1}}={\frac {0,08*(1+0,08)^{8}}{(1+0,08)^{8}-1}}=0,17401476059} {\displaystyle x=0.} {\displaystyle x=arctg\left(-1\right)+\pi n={\frac {4n-1}{4}}\pi } {\displaystyle [a_{1},a_{2},...,a_{n}]} {\displaystyle {\frac {23-5x}{2}}={\frac {8-11x}{5}}(2)} {\displaystyle kl} {\displaystyle ...,-8,-5,-2,1,4,7,10,...} {\displaystyle s_{1}} {\displaystyle M_{l}(K)=\{\emptyset \}.} {\displaystyle \left(-1\right)^{m}arcsin1+m\pi =-{\frac {\pi }{2}}+2\cdot k\pi ={\frac {\pi }{2}}+2\cdot k\pi } {\displaystyle 11^{2}{\pmod {91}}=121-91=30{\pmod {91}}.} {\displaystyle E\subset Y,} {\displaystyle a(b+c).} {\displaystyle n^{0},} {\displaystyle \mu (M_{1})\geq \mu (M_{2})} {\displaystyle 0,} {\displaystyle 0,1,...,9.} {\displaystyle \pm {\frac {5}{2}}\pi } {\displaystyle d\tau =d{\tilde {u}}^{1}d{\tilde {u}}^{2}...d{\tilde {u}}^{n}} {\displaystyle 3(x-3)+4(y-3)=0} {\displaystyle 21\,3\color {red}{8}\color {black}{4}.} {\displaystyle d^{2}=0.} {\displaystyle |{\overrightarrow {xy}}|=|{\overrightarrow {yx}}|,} {\displaystyle r^{n-2}} {\displaystyle t'} {\displaystyle z_{1}+z_{1}=(x_{1}+y_{2})+i(y_{1}+y_{2})} {\displaystyle (b-\delta )^{n}>a,} {\displaystyle G_{ij}^{[m]}} {\displaystyle x,y,z\in X,} {\displaystyle f:B\to A} {\displaystyle [\tau \gamma _{1}-(1-\tau )\nu _{1}]a_{1}+[\tau \gamma _{2}(1-\tau )\nu _{2}]a_{2}+...+[\tau \gamma _{n}-(1-\tau )\gamma _{n}]a_{n}=\tau (\gamma a_{1}+\gamma _{2}a_{2}+...+\gamma _{n}a_{n})+(1-\tau )(\nu _{1}a_{1}+\nu a_{2}+...+\nu _{n}a_{n})=\tau b+(1-\tau )b=b.} {\displaystyle \operatorname {areath} x} {\displaystyle (20)\qquad {\begin{vmatrix}\mathbf {k} ^{2}&(\mathbf {k} \cdot {\tilde {\mathbf {k} }})\\({\tilde {\mathbf {k} }}\cdot \mathbf {k} )&{\tilde {\mathbf {k} }}^{2}\end{vmatrix}}=\mathbf {k} ^{2}{\tilde {\mathbf {k} }}^{2}-(\mathbf {k} \cdot {\tilde {\mathbf {k} }})^{2}=(X_{ijkl}X_{pqrs}-(\mathbf {b} _{ij}\cdot \mathbf {b} _{pq})(\mathbf {b} _{kl}\cdot \mathbf {b} _{rs}))\tau ^{i}\tau ^{j}\tau ^{k}\tau ^{l}{\tilde {\tau }}^{p}{\tilde {\tau }}^{q}{\tilde {\tau }}^{r}{\tilde {\tau }}^{s}\geq 0} {\displaystyle P} {\displaystyle r_{n-1},} {\displaystyle a^{2}>0;} {\displaystyle v_{1},v_{2}\in V} {\displaystyle A/\sim } {\displaystyle =g_{ij}a^{j}+\Gamma _{jk;i}a^{k}du^{j}=g_{ij}(da^{j}+\Gamma _{sk}^{j}a^{k}du^{s})=g_{ij}Da^{i}=0} {\displaystyle \lim _{\to }f} {\displaystyle m=n} {\displaystyle A\subset B,\,\,B\subset A.} {\displaystyle y=f(x_{1},x_{2},...,x_{n}),} {\displaystyle f(x_{1})<f(x_{2}).} {\displaystyle \alpha =<{\tilde {\tau }}^{i}{\tilde {\tau }}^{i}>} {\displaystyle \alpha \cdot \alpha ^{*}} {\displaystyle 0x=b} {\displaystyle h\circ \varphi =\mathrm {Id} _{Y}.} {\displaystyle tg{\frac {\alpha }{2}}\cdot tg{\frac {\beta }{2}}+tg{\frac {\beta }{2}}\cdot tg{\frac {\gamma }{2}}+tg{\frac {\gamma }{2}}\cdot tg{\frac {\alpha }{2}}=1} {\displaystyle [a_{1},x_{1}]} {\displaystyle tg\alpha +tg\beta =tg\alpha \left(1+{\frac {tg\beta }{tg\alpha }}\right)=tg\alpha \cdot tg\beta \cdot \left({\frac {1}{tg\alpha }}+{\frac {1}{tg\beta }}\right)==tg\alpha \cdot tg\beta \cdot \left(ctg\alpha +ctg\beta \right)} {\displaystyle A\cap B\in S.} {\displaystyle \alpha =a+bi.} {\displaystyle B,} {\displaystyle \prod _{t\in T}F_{t}} {\displaystyle h:Z\to A} {\displaystyle \mathbb {Z} _{-}} {\displaystyle A\lor B.} {\displaystyle [b,a]} {\displaystyle m-m=0.} {\displaystyle (6)\qquad K^{[m]}={(-1)^{m} \over m!}g_{p_{1}p_{2}\dots p_{m}}^{s_{1}s_{2}\dots s_{m}}b_{s_{1}}^{p_{1}}\cdots b_{s_{m}}^{p_{m}}} {\displaystyle f_{i}=\xi _{1i}g_{1}+\xi _{i2}g_{2}+...+\xi _{mi}g_{m},} {\displaystyle c-di,} {\displaystyle =b.} {\displaystyle {\mathcal {E}}} {\displaystyle h:A\to Z} {\displaystyle x=-6} {\displaystyle 4.} {\displaystyle \ S_{P}(f,\xi _{P})=} {\displaystyle ax=b} {\displaystyle b\Rightarrow (a\Rightarrow b)} {\displaystyle (5,\varphi (n))=1.} {\displaystyle (a+b)+c=a(b+c)} {\displaystyle f(0,0,1)=a_{0}~\oplus ~a_{1}\wedge 0~\oplus ~a_{2}\wedge 0~\oplus ~a_{3}\wedge 1~\oplus ~a_{12}\wedge 0\wedge 0~\oplus ~a_{13}\wedge 0\wedge 1~\oplus ~a_{23}\wedge 0\wedge 0~\oplus ~a_{123}\wedge 0\wedge 0\wedge 1=a_{0}~\oplus ~a_{3}=1~\oplus ~a_{3}.} {\displaystyle |0|=0.} {\displaystyle \mathrm {Hom} (B,A_{i})} {\displaystyle {Dq_{i} \over Dt}={\dot {q}}_{i}-\Gamma _{ij}^{k}q_{k}{\dot {u}}^{j}=\delta {\dot {a}}_{i}-{d \over dt}(\Gamma _{ij}^{k}a_{k}\delta u^{j})-\Gamma _{ij}^{k}{\dot {u}}^{j}(\delta a_{k}-\Gamma _{ks}^{p}a_{p}\delta u^{s})=} {\displaystyle g^{pi}} {\displaystyle \mu (M_{1}+M_{2})=\mu (M_{1})+\mu (M_{2}),} {\displaystyle ctg\alpha \cdot ctg\beta +ctg\beta \cdot ctg\gamma +ctg\gamma \cdot ctg\alpha =1} {\displaystyle L(e_{i})=f_{i}.} {\displaystyle X=\bigcup _{i}U_{i}} {\displaystyle a_{n}^{c}=-2^{n}} {\displaystyle y^{n}=x} {\displaystyle \pm {\frac {\pi }{2}}} {\displaystyle P_{\alpha +\beta }OP_{0}} {\displaystyle c_{s}^{\;ijk}} {\displaystyle \langle A_{1},\leq _{1}\rangle +\langle A_{2},\leq _{2}\rangle } {\displaystyle -5x+8y=42} {\displaystyle \{V_{i}\}} {\displaystyle {\sqrt {3}}{\pmod {13}}} {\displaystyle (X,\,f(X))} {\displaystyle M(X,Y)} {\displaystyle \mathrm {Mor} \,{\mathfrak {C}}\subset \mathrm {Mor} \,{\mathcal {C}}.} {\displaystyle \mathbb {Z} \subset \mathbb {Q} ;} {\displaystyle sin\phi ={\frac {1}{3}}} {\displaystyle B\Rightarrow A} {\displaystyle A\,\And \,B} {\displaystyle \nabla _{r}n\neq const} {\displaystyle \gamma ^{*},} {\displaystyle \bigoplus _{i\in I}A_{i}} {\displaystyle \{a,b,c,...\}.} {\displaystyle f_{gh}=f_{g}\circ f_{h}} {\displaystyle (4)\qquad \delta g^{ij}=-g^{ik}g^{jp}\delta g_{kp}} {\displaystyle \sum {\cot ^{2}{\beta }}} {\displaystyle a_{1}\in A,} {\displaystyle x',} {\displaystyle T(t)} {\displaystyle ...,-7-4,-1,2,5,8,11,...} {\displaystyle \sin x-\cos x=0} {\displaystyle (1,0)=1)} {\displaystyle e^{w}=0,} {\displaystyle 2^{x}\in {\mathcal {U}}} {\displaystyle D(y)=(-\infty ,\,+\infty );} {\displaystyle b^{n}>a,} {\displaystyle I_{1}\setminus A_{2},} {\displaystyle a_{n}=2^{n+1}+2\cdot 4^{n}-3} {\displaystyle x\equiv b\cdot a^{\varphi (n)-1}{\pmod {n}},} {\displaystyle 2a^{2}b^{2},} {\displaystyle -13} {\displaystyle (x\vee y\vee {\overline {z}})} {\displaystyle tg(\phi +\pi )=tg\phi } {\displaystyle 2^{X}} {\displaystyle Y_{j}\in S,} {\displaystyle b=(\beta _{1},\beta _{2},...,\beta _{n}),} {\displaystyle T\neq 0;} {\displaystyle -{\sqrt[{n}]{a}},} {\displaystyle x\in \mathrm {B} } {\displaystyle a+(b+c)=a+b+c,\quad \quad a-(b+c)=a-b-c,\quad \quad a-(b-c)=a-b+c.} {\displaystyle (a^{n})^{k}=\underbrace {a^{n}\cdot a^{n}\cdot \cdot \cdot a^{n}} _{k\,{\text{разів}}}=a^{\overbrace {n+n+...+n} ^{k\,{\text{разів}}}}=a^{nk}.} {\displaystyle a=f^{-1}(b)} {\displaystyle x_{1}\leq x_{2}.} {\displaystyle {\frac {1}{\sqrt {2}}}\sin x+{\frac {1}{\sqrt {2}}}\cos x=-{\frac {1}{2}}} {\displaystyle \langle A,F\rangle } {\displaystyle x=-{\frac {b}{2a}};} {\displaystyle F.} {\displaystyle m_{1}+1\leq a,} {\displaystyle cos({\frac {\pi }{2}}+\phi )=cos({\frac {\pi }{2}}-(-\phi ))=sin(-\phi )=-sin\phi } {\displaystyle \color {red}{a-3-(4a+7)}\color {black}{=a-3-4a-7=a-4a-3-7=}\color {blue}{-3a-10}.} {\displaystyle \operatorname {arctg} x} {\displaystyle \alpha _{1}} {\displaystyle h+{\frac {v^{2}}{2g}}+{\frac {p}{\rho g}}={\text{const}}} {\displaystyle \rho (O,x_{i})=\rho (O,x_{i})+\rho (x_{i},g_{i})-\rho (x_{i},g_{i})\geq \rho (O,g_{i})-\rho (x_{i},g_{i})=\rho (O,g_{i})-\rho (g_{i},x_{i})>\rho (O,g_{i})-r'=\rho (O,g_{i})-(\rho (O,g_{i})-r)=r,} {\displaystyle {\frac {2}{3}}} {\displaystyle (a_{1},...,a_{n})} {\displaystyle ({\overline {x}}\land y\land z\land {\overline {g}})} {\displaystyle E(y)=(-\infty ,+\infty )} {\displaystyle 5x=-30} {\displaystyle (d,e)\in \Gamma _{2},} {\displaystyle \sin x} {\displaystyle y-1=5k} {\displaystyle Y=L(V,X),} {\displaystyle |\zeta |\geq 1} {\displaystyle (\forall A,B)(A\neq B)\Rightarrow (\exists 1\ell )(A,B\in \ell )} {\displaystyle ({\sqrt[{n}]{a}})^{n}={\sqrt[{n}]{a}}^{n}.} {\displaystyle \lambda a=0\Rightarrow \lambda =0\land a=0.} {\displaystyle 1,2,3.} {\displaystyle g^{-1}k,} {\displaystyle (\ x\vee y\vee {\overline {z}}\vee {\overline {g}})} {\displaystyle \{2,3,5,6,8,12\}\setminus \{2,5,8,12\}=\{3,6\}.} {\displaystyle t=\sin x+\cos x} {\displaystyle ds^{2}=dx^{2}+dy^{2}+dz^{2}.} {\displaystyle {\mathfrak {U}}\in {\mathcal {U}},} {\displaystyle a+\theta =(\alpha _{1},\alpha _{2},...,\alpha _{n})+(0,0,...,0)=(\alpha _{1},\alpha _{2},...,\alpha _{n})=a.} {\displaystyle \mathrm {Ob} \,{\mathfrak {C}}\subset \mathrm {Ob} \,{\mathcal {C}},} {\displaystyle c} {\displaystyle (47)\qquad R_{pijk}\approx {1 \over 2}\left(\nabla _{j}\nabla _{i}\delta g_{kp}+\nabla _{k}\nabla _{p}\delta g_{ij}-\nabla _{j}\nabla _{p}\delta g_{ik}-\nabla _{k}\nabla _{i}\delta g_{jp}\right)} {\displaystyle N+1,} {\displaystyle \left\{{x_{n}}\right\}} {\displaystyle P_{1}(x)={\begin{cases}-1\leq x\leq 0\Rightarrow 0,\\0<x\leq 1\Rightarrow x;\end{cases}}\quad P_{2}(x)={\begin{cases}-1\leq x\leq 0\Rightarrow x,\\0<x\leq 1\Rightarrow 0,\end{cases}}} {\displaystyle e,g,g^{2},...,g^{n-1},} {\displaystyle P_{3}\neq 0.} {\displaystyle 0^{0}.} {\displaystyle g:Z\to X.} {\displaystyle \sim A} {\displaystyle 8^{3}=512} {\displaystyle n=2\cdot k} {\displaystyle [v_{i}+w_{i}]=[v_{1}+w_{1}].} {\displaystyle {\begin{pmatrix}1&2&3&4&5\\a&b&c&d&e\end{pmatrix}}.} {\displaystyle {\frac {a}{\sin {A}}}={\frac {b}{\sin {B}}}={\frac {c}{\sin {C}}}=q} {\displaystyle {\frac {\delta ^{2}u}{\delta t^{2}}}=a^{2}{\frac {\delta ^{2}u}{\delta x^{2}}}\ 0<x<l,\ t>0} {\displaystyle f\in F,\,\,f\neq 0,} {\displaystyle \mathrm {pr} _{t}^{f}.} {\displaystyle a\in \Delta _{i_{1}i_{2}i_{3}},} {\displaystyle \beta ,\gamma } {\displaystyle t_{(n)}} {\displaystyle T=\pi } {\displaystyle L_{g}(h)=gh.} {\displaystyle \bigwedge _{i=1}^{m}f_{i}(t)} {\displaystyle \rho (O,S)\leq r,} {\displaystyle a=4} {\displaystyle r^{2}-4r+4=0} {\displaystyle R\left(\sin kx,\cos nx,tgkx,ctglx\right)=0} {\displaystyle S\in B} {\displaystyle s_{2}} {\displaystyle ABO} {\displaystyle D=\{(y_{1},y_{2})\in Y\times Y\,|\,y_{1}=y_{2}\}} {\displaystyle -\sin {\frac {h}{2}}} {\displaystyle \mathrm {card} (X)=20.} {\displaystyle u^{2}-v^{2}=a} {\displaystyle b^{n}-a=\varepsilon >0.} {\displaystyle \Delta V.} {\displaystyle \varphi ^{-1}} {\displaystyle P'} {\displaystyle B=\{2,3,9\}} {\displaystyle \mathbb {R} ^{3n}\times \mathbb {R} ^{3n}=\mathbb {R} ^{6n},} {\displaystyle u_{n}(x,t)=\left(A_{n}\sin {\frac {\pi na}{l}}t+B_{n}\cos {\frac {\pi na}{l}}t\right)\sin {\frac {\pi n}{l}}x} {\displaystyle x\in X} {\displaystyle arcsina+2n\pi } {\displaystyle U.} {\displaystyle 20:5=4,} {\displaystyle x-x:2} {\displaystyle {\mathfrak {U}}+{\mathfrak {U}}\in U} {\displaystyle t=\left\lfloor {\frac {d_{min}-1}{2}}\right\rfloor .} {\displaystyle (a+b)} {\displaystyle (a-\varepsilon _{2},\,a+\varepsilon _{2})} {\displaystyle g\in G,} {\displaystyle (\alpha +\beta )v=\alpha v+b\beta v.} {\displaystyle f'={\frac {1}{2R_{m}^{2}}}} {\displaystyle [0;\pi ]} {\displaystyle \left[k\pi ;\left(k+1\right)\pi \right]} {\displaystyle L(x)} {\displaystyle \sum {\delta _{i}}=\sum {(\delta _{Ai}+\delta _{Bi})}} {\displaystyle n\in \mathbb {R} } {\displaystyle z\to \infty } {\displaystyle \ P(K)} {\displaystyle 1\cdot a=a} {\displaystyle cosx-cosy=-2\cdot sin{\frac {x+y}{2}}\cdot sin{\frac {x-y}{2}}} {\displaystyle v=0,} {\displaystyle (x_{1},...,x_{n})\mapsto (x_{1},...,x_{n-1},\,\exp x_{n})} {\displaystyle k_{1}} {\displaystyle {\frac {6+a}{3\cdot (b+5)}},\,\,\,x:20,\,\,\,a\cdot x\cdot c+101,\,\,\,b;} {\displaystyle \alpha _{0}'=\pm 24^{0}} {\displaystyle {\frac {x^{2}-2y}{x^{2}-y^{2}}}-{\frac {x}{x+y}}.} {\displaystyle (u^{2}-v^{2})+2uvi=a+bi.} {\displaystyle E} {\displaystyle f:A\to B,\,\,g:B\to C} {\displaystyle ay^{2}+by+c=0,} {\displaystyle k-m.} {\displaystyle tf=tg} {\displaystyle u=\pm {\sqrt {\frac {{\sqrt {a^{2}+b^{2}}}+a}{2}}},\quad \quad v=\pm {\sqrt {\frac {{\sqrt {a^{2}+b^{2}}}-a}{2}}}.} {\displaystyle x_{i}\in X\,\,(i={\overline {1,20}})} {\displaystyle ctg{\frac {\pi }{2}}={\frac {cos{\frac {\pi }{2}}}{sin{\frac {\pi }{2}}}}={\frac {0}{1}}=0} @#'.I6bqߓqڼDg -.t9@N7]1oy!q8GPgl~ԔH-޽tZ%3M$]7iq|tF#6M_x*Rd/+<J~F .( /Qv%6JTY]r"|6 ;!n-?{ ]pr O>JSiZ^Z[('1 # s2 18 T } \ +  z ?1 n= F N X l " " " J  % - oD N uW N n ɩ A N \  & .A P }[ _ $ A ް t $ j ] / := E

    UZhW~(NQ>bo&"~21AP<_p,jGC  1<>@HDPZ?gtseGu$=GQha ?%Hl/ps$DZB 1!)*D=OUd {\displaystyle \cos ^{2}\alpha +\cos ^{2}\beta +\cos ^{2}\gamma \geq {\frac {3}{4}}} {\displaystyle {\textbf {r}}.} {\displaystyle 1\,071} {\displaystyle \aleph _{0}.} {\displaystyle =g_{ij}da^{j}+(\partial _{j}g_{ik}-{1 \over 2}(\partial _{i}g_{jk}+\partial _{j}g_{ik}-\partial _{k}g_{ij}))a^{k}du^{j}=} {\displaystyle g_{2}:C\to A} {\displaystyle 5x^{4}y-30x^{2}y^{2};} {\displaystyle f(x_{1})} {\displaystyle ||_{v}:P\to \mathbb {R} } {\displaystyle x\equiv y\mod R} {\displaystyle 0.} {\displaystyle T_{1}\succ T_{2}} {\displaystyle a+5=12,\quad \quad {\frac {6+a}{3\cdot (b+5)}},\quad \quad x:20,\quad \quad 5\cdot 2,\quad \quad a\cdot x\cdot c+101,\quad \quad b,} {\displaystyle (2ax)^{2}+4axb+4ac+b^{2}-b^{2}=0;} {\displaystyle [m,\,a-\varepsilon ]} {\displaystyle \ x_{0}} {\displaystyle a,b,c\in \mathbb {R} } {\displaystyle P_{3}\neq 0} {\displaystyle a-\varepsilon } {\displaystyle \Phi =X^{T}.} {\displaystyle G:{\mathcal {C}}_{1}\to {\mathcal {C}}_{2}} {\displaystyle A\times B\times C\,=\,(A\times B)\times C,} {\displaystyle (i_{1}i_{2}i_{3}...i_{n},\,\,i_{1}i_{2}i_{3}...i_{n}+10^{-n}).} {\displaystyle (7)\qquad \delta K^{[m]}=m\cdot {(-1)^{m} \over m!}g_{jp_{2}\dots p_{m}}^{is_{2}\dots s_{m}}\left(\delta b_{i}^{j}\right)b_{s_{2}}^{p_{2}}\cdots b_{s_{m}}^{p_{m}}=G_{j}^{[m-1]i}\,\delta b_{i}^{j}} {\displaystyle {\begin{cases}x'_{i}=f_{i}(x_{1},x_{2},...,x_{n};\,a_{1},a_{2},...,a_{m}),\\x^{\prime \prime }=f_{i}(x'_{1},x'_{2},...,x'_{n};\,b_{1},b_{2},...,b_{m}),\end{cases}}\quad \quad } {\displaystyle A\sim B.} {\displaystyle \Delta m} {\displaystyle \ ea=ae=a;} {\displaystyle h(x)\in \partial \mathbb {R} _{+}^{n}} {\displaystyle U_{x_{0},m}} {\displaystyle t\circ h,} {\displaystyle ({\frac {1}{n}})\equiv 1,{\frac {1}{2}},{\frac {1}{3}},{\frac {1}{4}},...} {\displaystyle D.} {\displaystyle 16a^{2}bc^{3}} {\displaystyle f(x,y,...,z)=0} {\displaystyle cos^{2}\phi } {\displaystyle p_{t'}=fg\circ p_{t},} {\displaystyle a>0,} {\displaystyle 2\,4\color {red}{5}\color {black}{1}} {\displaystyle {\mathfrak {A}},} {\displaystyle f_{i}} {\displaystyle {\text{НСД}}(|8|;|-6|)=2;\quad } {\displaystyle v=(v_{1},v_{2},...,v_{n}),} {\displaystyle c\in \mathbb {R} ,} {\displaystyle 5666} {\displaystyle u(x,t)=X(x)T(t)} {\displaystyle f:A\to Y} {\displaystyle sin\phi \cdot cos\phi ={\frac {1-a^{2}}{2}}} {\displaystyle n=1,2,3,...,} {\displaystyle {\bar {F}}=X\setminus F} {\displaystyle a\neq 0.} {\displaystyle x\sim y,} {\displaystyle (36)\qquad c_{kl}^{ij}={m \over 2^{m}(2m)!}g_{klk_{2}l_{2}\dots k_{m}l_{m}}^{iji_{2}j_{2}\dots i_{m}j_{m}}R_{i_{2}j_{2}}^{k_{2}l_{2}}\cdots R_{i_{m}j_{m}}^{k_{m}l_{m}}} {\displaystyle \rho (S,M),} {\displaystyle z_{1}-z_{2}} {\displaystyle n=2} {\displaystyle \xi _{1i},\,\xi _{2i},...,\xi _{mi}} {\displaystyle cos\phi } {\displaystyle B\in \mathbb {R} ^{m}.} {\displaystyle D(f\circ g)(x)=(Dg)(f(x))Df(x)} {\displaystyle l+1} {\displaystyle {\frac {12-3a^{2}}{15a+30}}.} {\displaystyle \forall a(a\in {\mathcal {H}}\equiv \exists b(b\in {\mathcal {H}}\lor b<a))} {\displaystyle \langle A,\Omega _{P},\Omega _{F}\rangle ,} {\displaystyle I=L*((1+{\frac {i}{100}})^{n}-1)} {\displaystyle x,-y,} {\displaystyle {\frac {a}{b}}=3:5.} {\displaystyle a_{1},a_{2},...,a_{N}} {\displaystyle ft=gt} {\displaystyle r={\frac {k}{l}},} {\displaystyle g=x_{1}^{\varepsilon _{1}}\cdot \cdot \cdot x_{n}^{\varepsilon _{n}},} {\displaystyle (X,d)} {\displaystyle \{...,-4,-3,-1-,0\}} {\displaystyle f(x)=x+a} {\displaystyle \alpha +\beta =x} {\displaystyle {\begin{matrix}\beta _{\lor }(x,y)=x\lor y,\quad \quad \beta _{\land }(x,y)=x\land y,\\\beta _{\Rightarrow }(x,y)=x\Rightarrow y,\quad \quad \beta _{\Leftrightarrow }(x,y)=x\Leftrightarrow y.\end{matrix}}} {\displaystyle 115x-25x=16-22x} {\displaystyle x^{q}<x^{r}<x^{q\,'}} {\displaystyle I=L*(K*n-1)=1000000,00*(0,17401476059*8-1)=392118,08\ } {\displaystyle \sin ^{6}\alpha +\cos ^{6}\alpha =\left(\sin ^{2}\alpha +\cos ^{2}\alpha \right)\cdot \left(\sin ^{4}\alpha -\sin ^{2}\alpha \cdot \cos ^{2}\alpha +\cos ^{4}\alpha \right)} {\displaystyle u={\sqrt {m_{t}^{2}+m_{q}^{2}}}=1{,}43m_{S}} {\displaystyle 3=1+1+1} {\displaystyle \alpha ,\beta \in P} {\displaystyle {\bar {A}}\subset {\bar {B}}\cup {\overline {A\setminus B}},} {\displaystyle 2\cos ^{2}x=\sin x} {\displaystyle U\in S,} {\displaystyle -3} {\displaystyle M_{1}\supset M_{2},} {\displaystyle (4\to 1)} {\displaystyle (3a)^{3}=27a^{3}.} {\displaystyle x={\frac {2}{3}}={\frac {2+7k}{3}}} {\displaystyle (b,n)} {\displaystyle d<0.} {\displaystyle g(x)=f(x)-C=0,} {\displaystyle {\mathfrak {M}}_{\mathcal {C}}} {\displaystyle 10a=5.8333333...\,.} {\displaystyle \langle \mathbb {Z} ,+,\cdot \rangle } {\displaystyle x<a.} {\displaystyle sinx\cdot cosy\cdot cosz={\frac {1}{4}}\cdot (sin(x+y-z)-sin(y+z-x)+sin(z+x-y)+sin(x+y+z))} {\displaystyle s=2,} {\displaystyle 8xz-6xy;\quad } {\displaystyle dx.} {\displaystyle (V_{2},X)} {\displaystyle sin{\frac {5}{12}}\pi } {\displaystyle b=f(a)} {\displaystyle sinx} {\displaystyle f(x,y,z)} {\displaystyle (34)\qquad K^{[2m]}={1 \over 2^{m}(2m)!}g_{k_{1}l_{1}\dots k_{m}l_{m}}^{i_{1}j_{1}\dots i_{m}j_{m}}R_{i_{1}j_{1}}^{k_{1}l_{1}}\cdots R_{i_{m}j_{m}}^{k_{m}l_{m}}} {\displaystyle ctg\alpha } {\displaystyle (1+3i)(3-2i)=1\cdot 3+3\cdot 3i-1\cdot 2i-i\cdot 2i=(3+6)+(9-2)i=9+7i.} {\displaystyle T_{i}^{j}} {\displaystyle d:X\times X\to \mathbb {R} ,} {\displaystyle P.} {\displaystyle x\in [a,b]} {\displaystyle B;} {\displaystyle 7\cdot 2\cdot 10=2\cdot 7\cdot 10=10\cdot 2\cdot 7=20\cdot 7=140.} {\displaystyle {\frac {7}{6}}} {\displaystyle r_{n+1}=0} {\displaystyle \bigcap _{j<n}Y_{j}^{t}\neq \emptyset } {\displaystyle j,} {\displaystyle (1)\qquad S_{ijkl}=R_{ikjl}+R_{iljk}} {\displaystyle y=arcctgx} {\displaystyle B_{2}} {\displaystyle =.} {\displaystyle (15)\qquad <\mathbf {k} ^{2}>={1 \over n(n+2)}X_{ijkl}\left(g^{ij}g^{kl}+g^{jk}g^{il}+g^{ki}g^{jl}\right)={3 \over n(n+2)}X} {\displaystyle G=\left(g_{ij}\right)} {\displaystyle a+b=b} {\displaystyle {\sqrt[{3}]{3}}} {\displaystyle a-\varepsilon >0} {\displaystyle C''={\frac {e\sin(M+\Theta )\rho ''}{S}}} {\displaystyle (-3)^{3},} {\displaystyle r_{n}} {\displaystyle A_{1}\subset A_{2}\subset ...\subset A_{n}.} {\displaystyle {\frac {11x}{14y}}+{\frac {z}{21y}}={\frac {3\cdot 11x}{3\cdot 14y}}+{\frac {2\cdot z}{2\cdot 21y}}={\frac {33x+2z}{42y}}.} {\displaystyle (a+b)c=ac+bc} {\displaystyle -i.} {\displaystyle {\frac {T''(t)}{a^{2}T(t)}}={\frac {X''(x)}{X(x)}}} {\displaystyle A\cup C=\{3,2,3,4,5,6,7,8,9,10\}.} {\displaystyle N\equiv N_{\varepsilon },} {\displaystyle R\left(t,{\frac {1-t^{2}}{2}}\right)=0} {\displaystyle \phi \ _{rad}={\frac {2}{10}}={\frac {1}{5}}} {\displaystyle {\mathcal {P}}({\mathfrak {r}}),} {\displaystyle y=cosx} {\displaystyle m_{i}\in M} {\displaystyle w=f(z).} {\displaystyle \Pi :} {\displaystyle {\frac {1}{13}}=13^{51}{\pmod {53}}} {\displaystyle a_{1},a_{2}\in K_{1}} {\displaystyle \log _{x}y={\frac {\log _{z}y}{\log _{z}x}}.} {\displaystyle r\in E^{n}} {\displaystyle U=U^{-1}.} {\displaystyle a\geq a_{1}} {\displaystyle 5=1+1+1+1+1} {\displaystyle {\frac {P_{1}(x)}{P_{2}(x)}}=0,} {\displaystyle m_{L}={\frac {n+1}{4}}m_{s}^{2}+{\frac {n}{8}}\cdot {\frac {S^{2}}{\rho ^{2}}}\mu ^{2}-{\frac {3\left(m_{s}^{4}+{\frac {S^{2}}{\rho 2}}\mu ^{2}m_{s}^{2}+{\frac {\mu ^{4}}{4}}\cdot {\frac {s^{4}}{\rho ^{4}}}\right)(n-1)}{8\left(3m_{s}^{2}+{\frac {S^{2}}{\rho ^{2}}}\mu ^{2}\right)}}} {\displaystyle S_{n}={\frac {a_{1}+a_{n}}{2}}n=(a_{1}+{\frac {d(n-1)}{2}})n.} {\displaystyle (A_{4})+(B_{4})+(C_{4})+W_{4}=0} {\displaystyle m_{1}+1>a.} {\displaystyle b{\overset {G}{=}}{\begin{pmatrix}\zeta _{1}\\\zeta _{2}\\...\\\zeta _{m}\end{pmatrix}}.} {\displaystyle \left|a\right\vert >1} {\displaystyle x-8=4k} {\displaystyle \Phi ',} {\displaystyle f\in \mathrm {Mor} (A,B).} {\displaystyle y={\frac {1}{2}}} {\displaystyle a\in A} {\displaystyle 2x^{5}+3x^{4}+2x^{3}+5x^{2}-7=(x^{2}-2x+3)(ax^{3}+bx^{2}+cx+d)+ex+f.} {\displaystyle y=f(x),} {\displaystyle x\prec y} {\displaystyle {\frac {a+b}{2}}.} {\displaystyle a^{i}} {\displaystyle g_{1}\cdot g_{2}} {\displaystyle \mathrm {cosec} \,\varphi ={\frac {1}{\sin \varphi }}} {\displaystyle (9)\qquad S_{ijkl}+S_{jkil}+S_{kijl}=0} {\displaystyle {\begin{matrix}n\\2\cdot n\end{matrix}}{\begin{pmatrix}1&2&3&4&5&...&\infty \\2&4&6&8&10&...&\infty \end{pmatrix}},} {\displaystyle T_{0}=\pi } {\displaystyle n>k,} {\displaystyle {\frac {24-6}{9}}+{\frac {6}{9}}={\frac {18}{9}}+{\frac {6}{9}}=2+{\frac {2}{3}}.} {\displaystyle a_{1},a_{2},...,a_{n-1}} {\displaystyle -tgx} {\displaystyle 30^{2}{\pmod {91}}=900-91*9=81{\pmod {91}}.} {\displaystyle d_{1}=d_{2}.} {\displaystyle F_{t_{0}}\neq \emptyset .} {\displaystyle k+r\leqslant 2^{r}-1} {\displaystyle k>0} {\displaystyle s,} {\displaystyle m=const} {\displaystyle a=c} {\displaystyle 16a^{2}bc^{3}=4abc\cdot 4ac^{2},} {\displaystyle U_{1}\cap U_{2}=\emptyset ,} {\displaystyle P_{1}(x)} {\displaystyle \cos ^{2}x={\frac {1}{2}}\Rightarrow 1+\cos 4x=1\Rightarrow \cos 4x=0\Leftrightarrow x={\frac {\pi }{4}}+{\frac {k\pi }{4}},k\in \mathbb {Z} } {\displaystyle f(-x)=-f(x)} {\displaystyle a\leq c} {\displaystyle \leq 2k-1} {\displaystyle sin({\frac {\pi }{2}}-\phi )=cos(-\phi )} {\displaystyle \mathrm {Mor} (B,C)\times \mathrm {Mor} (A,B)\to \mathrm {Mor} (A,C).} {\displaystyle a_{\infty }} {\displaystyle y=arccosx} {\displaystyle \ K={M|P(M)}} {\displaystyle r'=\rho (O,S)-r.} {\displaystyle |z|,\,\,\mathrm {Re} \,z,\,\,\mathrm {Im} \,z.} {\displaystyle cos{\frac {\pi }{6}}={\frac {\sqrt {3}}{2}}} {\displaystyle (a_{1},a_{2},...),} {\displaystyle e^{w}=z.} {\displaystyle cosec\phi =-2} {\displaystyle \varepsilon .} {\displaystyle {\frac {32}{28}}} {\displaystyle g\in G.} {\displaystyle a\equiv b(\mod n).} {\displaystyle 0<-a,} {\displaystyle 2x=0} {\displaystyle T''(t)+a^{2}\lambda T(t)=0\ T(t)\not \equiv 0} {\displaystyle (a,b)} {\displaystyle \Omega =\Omega _{F}\cup \Omega _{P},} {\displaystyle {\begin{cases}cx-dy=a,\\dx+cy=b.\end{cases}}} {\displaystyle a\in \mathbb {R} ,} {\displaystyle f(x_{2})} {\displaystyle {\frac {18}{24}}} {\displaystyle a_{0}=1.} {\displaystyle b\prec a.} {\displaystyle a\in X.} {\displaystyle (6)\qquad d(a_{i}b^{i})=D(a_{i}b^{i})=(Da_{i})b^{i}+a_{i}(Db^{i})=0} {\displaystyle I\setminus A,} {\displaystyle a+b=b+a.} {\displaystyle a+\varepsilon <b-\varepsilon .} {\displaystyle d\in U.} {\displaystyle (x,z)\in \Gamma _{3}.} {\displaystyle \log _{x}{\frac {a}{b}}=\log _{x}a-\log _{x}b} {\displaystyle bRa\Leftrightarrow a\in f(b).} {\displaystyle n=\pm 1,\pm 2,\ldots ,n\neq 0} {\displaystyle g\leq f} {\displaystyle N(xy^{-1})<N(x)+N(y).} {\displaystyle X(l)=C_{1}e^{\alpha }+C_{2}e^{-\alpha }=0\ (\alpha =l{\sqrt {-\lambda }})} {\displaystyle c\in P;} {\displaystyle (21)\qquad c_{s}^{\;ijk}\,\delta R_{\;ijk}^{s}=c_{s}^{\;ijk}\left(\nabla _{j}\left(\delta \Gamma _{ki}^{s}\right)-\nabla _{k}\left(\delta \Gamma _{ji}^{s}\right)\right)=\left(c_{s}^{\;ikj}-c_{s}^{\;ijk}\right)\;\nabla _{k}\delta \Gamma _{ij}^{s}} {\displaystyle -4a^{2}+2a+20:} {\displaystyle ||v_{1}+v_{2}||\leq ||v_{1}||+||v_{2}||} {\displaystyle M\simeq Q} {\displaystyle g_{1}f=g_{2}f.} {\displaystyle 2\pi } {\displaystyle V=\{a,b,c,...\},} {\displaystyle f(x_{1})\geq f(x_{2})} {\displaystyle \partial X} {\displaystyle y={\sqrt[{2n}]{x}}} {\displaystyle K\neq \emptyset } {\displaystyle v_{1},v_{2},v_{3}\in V} {\displaystyle ({\frac {P_{1}}{P_{2}}})^{m}={\frac {P_{1}^{m}}{P_{2}^{m}}}.} {\displaystyle nk,} {\displaystyle A_{\mathbb {Q} }} {\displaystyle \{s_{k}p_{k}\}} {\displaystyle \mathrm {Hom} _{\mathrm {Top} }(X,Y)} {\displaystyle [y],} {\displaystyle x=-a} {\displaystyle x^{2}+4x} {\displaystyle {\tilde {u}}^{i}={\tilde {u}}^{i}(u^{1},u^{2},...u^{n})} {\displaystyle {\sqrt[{n}]{a}}\cdot {\sqrt[{n}]{b}}} {\displaystyle (i,j).} {\displaystyle A\in \Pi .} {\displaystyle \mathrm {ker} \,f=e.} {\displaystyle \mathrm {dim} \,V=n.} {\displaystyle w=\sum {\beta }-180^{\circ }} {\displaystyle ax^{2}+by^{2}+cz^{2}-{\sqrt {2}}xyz} {\displaystyle Y_{i}={\frac {b\tan {B_{i}}}{\tan {A_{i}}+tan{B_{i}}}},Y_{c}={\frac {b\tan {B_{c}}}{\tan {A_{c}}+tan{B_{c}}}}} {\displaystyle 4=2*5*3} {\displaystyle \phi \ _{deg}} {\displaystyle a} {\displaystyle |a|_{\infty }.} {\displaystyle (0,+\infty );} {\displaystyle x_{i}\in U_{r'}(g_{i}),} {\displaystyle {\textbf {-1}}} {\displaystyle D_{f}{\stackrel {\mathrm {\phi } }{\rightarrow }}\mathbb {R} } {\displaystyle gx=x\Rightarrow g=e.} {\displaystyle l'={\frac {1}{2}};} {\displaystyle S_{0},} {\displaystyle \mathbb {X} ^{-}} {\displaystyle x\in \mathbb {Z} } {\displaystyle {\frac {\pi }{6}}\pm 4\pi } {\displaystyle z=0.} {\displaystyle a_{3}} {\displaystyle {\sqrt {2}}t^{2}-t-{\sqrt {2}}=0} {\displaystyle a^{2}=0} {\displaystyle a_{0}} {\displaystyle a^{2}+b^{2}+c^{2}+...+z^{2}>0.} {\displaystyle m_{t}=0,83m_{s}} {\displaystyle 1,2,...,n} {\displaystyle \operatorname {cosech} x} {\displaystyle \mathrm {Int} (A)\subset A.} {\displaystyle M_{E}=M_{E}'-\varepsilon ''\sin(M_{A}'-P)-\Delta r'} {\displaystyle \mathbb {A} _{X}\to X} {\displaystyle cos2\alpha =2\cdot cos^{2}\alpha -1} {\displaystyle D_{i_{1}},...,D_{i_{s}}f} {\displaystyle A=\{0,3,5,{6,9\}}} {\displaystyle x^{\log _{x}y}=y.} {\displaystyle m\in M,} {\displaystyle a\geq 1.} {\displaystyle f(x,y,z)=a_{0}~\oplus ~a_{1}\wedge x~\oplus ~a_{2}\wedge y~\oplus ~a_{3}\wedge z~\oplus ~a_{12}\wedge x\wedge y~\oplus ~a_{13}\wedge x\wedge z~\oplus ~a_{23}\wedge y\wedge z~\oplus ~a_{123}\wedge x\wedge y\wedge z.} {\displaystyle {\frac {2\cdot \sin 2\alpha -3\cdot cos2\alpha }{4\cdot \sin 2\alpha +5\cdot cos2\alpha }}} {\displaystyle \pi .} {\displaystyle \mathrm {Id} _{X},} {\displaystyle tg(\alpha -\beta )={\frac {tg\alpha -tg\beta }{1+tg\alpha \cdot tg\beta }}} {\displaystyle y=sin\phi =sin(\phi +2\pi )} {\displaystyle {\frac {\pi }{5}}} {\displaystyle x^{5},x^{4},x^{3},x^{2},x} {\displaystyle A_{1}\cap A_{2}\neq \emptyset } {\displaystyle z_{0}.} {\displaystyle M^{*}} {\displaystyle {\tilde {h}}_{ij}} {\displaystyle p(A)=1,\,\,\,p(B)=0.} {\displaystyle f(x,y,z)=(00111100)} {\displaystyle 13x=2{\pmod {53}}} {\displaystyle 3.} {\displaystyle f(x_{0})} {\displaystyle \mathbb {R} =\{a,b,c,...\},} {\displaystyle b^{2}-4ac} {\displaystyle A\simeq {\mathfrak {A}}} {\displaystyle (t-a)(t-b)(t-c)(t-d)(t-e)(t-f)...(t-x)(t-y)(t-z);} {\displaystyle a+(b+c)=(a+b)+c} {\displaystyle R_{bt}} {\displaystyle S^{t}} {\displaystyle \Pi .} {\displaystyle \sin {\frac {3\cdot \pi }{10}}\cdot \sin {\frac {\pi }{10}}} {\displaystyle \lim _{n\to \infty }a_{n}=a} {\displaystyle U} {\displaystyle \neg \neg a} {\displaystyle C=B_{1}\cup B_{2}} {\displaystyle F(x_{1},x_{2},...,x_{n}),} {\displaystyle A_{2}} {\displaystyle g.} {\displaystyle 3{\frac {7}{10}}.} {\displaystyle a=p^{n}cd^{-1}.} {\displaystyle \alpha ,\beta ,\gamma ,...} {\displaystyle h:C\to X} {\displaystyle a(v_{1}+v_{2})=av_{1}+av_{2}.} {\displaystyle M(X)\neq \emptyset } {\displaystyle u^{2}=0} {\displaystyle \ t} {\displaystyle {\tilde {a}}_{i}} {\displaystyle \sigma ^{js}} {\displaystyle x=0} {\displaystyle M_{1}U\cap M_{2}U=\emptyset .} {\displaystyle \operatorname {arcsec} x} {\displaystyle a(bv)=(ab)v.} {\displaystyle \beta =c+di.} {\displaystyle x-3=4k.} {\displaystyle M=\bigcup _{n\in \mathbb {N} }M_{n}} {\displaystyle ...,A_{-2},A_{-1},A_{1},A_{2},...} {\displaystyle tg\beta } {\displaystyle {\mathfrak {M}}_{\mathcal {C}}:\mathrm {Hom} _{\mathcal {C}}(A,B)\times \mathrm {Hom} _{\mathcal {C}}(B,C)\to \mathrm {Hom} _{\mathcal {C}}(A,C),} {\displaystyle d={\frac {1}{e}}{\pmod {\varphi (91)}}={\frac {1}{5}}={\frac {1+2*72}{5}}={\frac {145}{5}}=29{\pmod {72}}.} {\displaystyle v+\theta =v.} {\displaystyle m\in \mathbb {Z} _{-}} {\displaystyle [a_{1}],[a_{2}],...,[a_{s}]} {\displaystyle L=2\cdot {\frac {\pi }{2}}=\pi } {\displaystyle \rho (O,S)<r,} {\displaystyle a_{1},a_{2},...,a_{k},...,} {\displaystyle f_{a}(x)} {\displaystyle -} {\displaystyle i>n} {\displaystyle {\frac {7}{6}}.} {\displaystyle G^{3},} {\displaystyle \theta \in E^{n},} {\displaystyle f(a)=A} {\displaystyle B(-1,\,12).} {\displaystyle U_{1}\cap U_{2}} {\displaystyle OB=x} {\displaystyle a+0=a} {\displaystyle {\begin{matrix}A\cap (B\cup C)=(A\cap B)\cup (A\cap C),\quad \quad (B\cup C)\cap A=(B\cap A)\cup (C\cap A),\\A\cup (B\cap C)=(A\cup B)\cap (A\cup C),\quad \quad (B\cap C)\cup A=(B\cup A)\cap (C\cup A).\end{matrix}}} {\displaystyle |z_{1}+z_{2}|\leq |z_{1}|+|z_{2}|.} {\displaystyle tg(\alpha +\beta )={\frac {tg\alpha +tg\beta }{1-tg\alpha \cdot tg\beta }}} {\displaystyle a_{n}-b_{n}} {\displaystyle \{U_{m_{i},x_{0}}\,|\,i={\overline {1,n}}\},} {\displaystyle \ D_{f}(E_{f})} {\displaystyle \sin \left(x+{\frac {\pi }{4}}\right)=1} {\displaystyle Z\in S.} {\displaystyle 2m-2.} {\displaystyle \sin ^{4}\alpha -\cos ^{4}\alpha =\sin ^{2}\alpha -\cos ^{2}\alpha } {\displaystyle cos2\alpha ={\frac {cos2\alpha }{1}}={\frac {cos^{2}\alpha -sin^{2}\alpha }{cos^{2}\alpha +sin^{2}\alpha }}={\frac {1-tg^{2}\alpha }{1+tg^{2}\alpha }}} {\displaystyle x^{2}-(m+n)x+mn=0.} {\displaystyle {\frac {1}{32}}} {\displaystyle \color {red}2\,\color {black}{476}.} {\displaystyle \left\{{\begin{array}{ll}k_{1}+k_{2}-1&=7\\k_{1}+3k_{2}-2&=10\end{array}}\right.} {\displaystyle T''(t)X(x)=a^{2}T(t)X''(x)} {\displaystyle c<a} {\displaystyle f(g_{1})\cdot f(g_{2})} {\displaystyle \mathbb {Z} _{l}} {\displaystyle \mathrm {Hom} (B,A)} {\displaystyle {\begin{matrix}(b-\delta )^{n}=b^{n}-nb^{n-1}\delta +{\frac {(n-1)}{1\cdot 2}}b^{n-2}\delta ^{2}+...+(-1)^{n-1}b\delta ^{n-1}+(-1)^{n}\delta ^{n}=\\=b^{n}-\delta [nb^{n-1}-{\frac {n(n-1)}{1\cdot 2}}b^{n-1}\delta +...+(-1)^{n-1}b\delta ^{n-2}+(-1)^{n}\delta ^{n-1}]\geq b^{n}-\delta [nb^{n-1}+{\frac {n(n-1)}{1\cdot 2}}b^{n-1}+...+b+1]=b^{n}-\delta [(1+b)^{n}-b^{n}].\end{matrix}}} {\displaystyle {\dot {\lor }}} {\displaystyle +.} {\displaystyle E^{1}=\mathbb {R} ^{1}} {\displaystyle L_{g^{-1}}=(L_{g})^{-1},} {\displaystyle S_{n}=f(k+1)-f(1)} {\displaystyle 2a^{3},\,\,-3ab,\,\,-4a} {\displaystyle x=4k+8} {\displaystyle b>r_{1}>r_{2}>...} {\displaystyle a\lor b=ab+a+b.} {\displaystyle sin({\frac {\pi }{2}}+\phi =cos\phi =sin({\frac {\pi }{2}}-\phi )} {\displaystyle y=f(x).} {\displaystyle L(x_{1}+x_{2})=L(x_{1})+L(x_{2})} {\displaystyle n_{\mathbb {R} }} {\displaystyle cosx\approx 1-{\frac {x^{2}}{2}}} {\displaystyle -b+{\sqrt {b^{2}-4ac}} \over 2a} {\displaystyle {\frac {1}{2}}.} {\displaystyle r<r_{1}\Rightarrow r+r_{2}<r_{1}+r_{2}} {\displaystyle cosec0={\frac {1}{sin0}}} {\displaystyle U_{r}(O)\subset A.} {\displaystyle \delta =\delta (A,\varepsilon ).} {\displaystyle 4s^{2}=2n^{2}\Rightarrow 2s^{2}=n^{2}} {\displaystyle x^{2}=0} {\displaystyle m_{T}} {\displaystyle P_{2}(x)=x^{2}-2x+3.} {\displaystyle A\cap B=\{4,5,6,7\}.} {\displaystyle (46)\qquad \delta R_{\;ijk}^{s}={1 \over 2}g^{sp}\left([\nabla _{j}\nabla _{k}]\delta g_{pi}+\nabla _{j}\nabla _{i}\delta g_{kp}+\nabla _{k}\nabla _{p}\delta g_{ij}-\nabla _{j}\nabla _{p}\delta g_{ik}-\nabla _{k}\nabla _{i}\delta g_{jp}\right)} {\displaystyle \preceq ,} {\displaystyle \lambda \in \mathbb {R} ,} {\displaystyle D} {\displaystyle \prod _{\nu }|a|_{\nu }=1,} {\displaystyle \lambda \in \mathbb {R} } {\displaystyle (6k+4)(6l+3)=36kl+18k+24l+12.} {\displaystyle a_{i}\in K_{1},} {\displaystyle \tau } {\displaystyle \rho (x,y)>0} {\displaystyle f(b)=B.} {\displaystyle m\cdot {\frac {1}{n}}\leq a<(m+1)\cdot {\frac {1}{n}},} {\displaystyle R_{g^{-1}}=(R_{g})^{-1},} {\displaystyle [1,m].} {\displaystyle i={\overline {1,3}}} {\displaystyle \ \Rightarrow |x_{n}-a|<\varepsilon \Rightarrow \lim _{n\to \infty }x_{n}=a} {\displaystyle k<n,} {\displaystyle N_{\varepsilon }.} {\displaystyle (3)\qquad \delta g_{ij}=\delta \left(\mathbf {r} _{i}\cdot \mathbf {r} _{j}\right)=(\delta \mathbf {r} _{i}\cdot \mathbf {r} _{j})+(\mathbf {r} _{i}\cdot \delta \mathbf {r} _{j})} {\displaystyle r_{1}r_{2}-rr_{2}=(r_{1}-r)r_{2}} {\displaystyle a_{n}<a+\varepsilon .} {\displaystyle \tau \subset X\times X} {\displaystyle g=f\circ h} {\displaystyle W_{k}} {\displaystyle z=x+iy.} {\displaystyle cos{\frac {x}{2}}=\pm {\sqrt {\frac {1+cosx}{2}}}} {\displaystyle 2^{\omega _{\alpha }}} {\displaystyle {\sqrt[{n}]{x^{m}}}=({\sqrt[{n}]{x}})^{m},} {\displaystyle (12)\qquad \xi ={\tilde {\mathbf {n} }}\cdot {\boldsymbol {\tau }}={1 \over {\sqrt {2}}}({\tilde {\tau }}^{i}+{\tilde {\tau }}^{j})} {\displaystyle 15x+24y+21z=105} {\displaystyle \langle \mathbb {Z} ,+\rangle } {\displaystyle cos3x=4cos^{3}x-3cosx} {\displaystyle f\circ g=\mathrm {Id} _{B}} {\displaystyle (a\cdot b)} {\displaystyle a=x=b.} {\displaystyle v_{2}\sim v_{1}\,\And \,v_{3}\sim v_{2}\Rightarrow v_{3}\sim v_{1}.} {\displaystyle (3)\qquad h_{ij}=\delta g_{ij}-{1 \over 2}(g^{ps}\delta g_{ps})g_{ij};\qquad \nabla ^{j}h_{ij}=0} {\displaystyle ctg({\frac {\pi }{2}}-\phi )=tg\phi } {\displaystyle \Omega ={\sqrt {GMr^{3}}}} {\displaystyle \cos x\neq 0} {\displaystyle a_{n}=r^{n}} {\displaystyle L={\frac {2\pi \cdot 5}{360}}\cdot 135={\frac {15}{4}}\cdot \pi } {\displaystyle sin\phi =y} {\displaystyle f(G)\subset \mathrm {Aut} (M).} {\displaystyle Dg_{ij}=dg_{ij}-\Gamma _{is}^{k}g_{kj}du^{s}-\Gamma _{js}^{k}g_{ik}du^{s}=(\nabla _{s}g_{ij})du^{s}=0} {\displaystyle A/\sim ,} {\displaystyle b>0,} {\displaystyle \alpha _{j}={\begin{pmatrix}\alpha _{1j}\\\alpha _{2j}\\...\\\alpha _{mj}\end{pmatrix}},} {\displaystyle bi} {\displaystyle L(a+b)=L(a)+L(b)} {\displaystyle g_{i}\in \mathrm {Int} (G).} {\displaystyle \delta .} {\displaystyle U,} {\displaystyle A:} {\displaystyle 53421} {\displaystyle \theta =(0,0,...,0).} {\displaystyle 2,} {\displaystyle (p,j)} {\displaystyle (2)\qquad R_{ijkl}={1 \over 3}\left(S_{ikjl}-S_{iljk}\right)} {\displaystyle a+(b+c)=(a+b)+c.} {\displaystyle {\overline {G*H}},} {\displaystyle \delta <{\frac {\varepsilon }{(1+b)^{n}-b^{n}}},} {\displaystyle f(z)=|z|^{2}} {\displaystyle M/\sim .} {\displaystyle g\to g^{-1},} {\displaystyle a_{1},} {\displaystyle v:B\to C} {\displaystyle |a|_{p}=p^{-n},} {\displaystyle f'(z)=2z.} {\displaystyle k\leq n} {\displaystyle \mathrm {Ob} \,{\mathcal {C}}} {\displaystyle (\xi ,x)=(0,0),} {\displaystyle (c,d)\neq (0,0),} {\displaystyle [\min(a,b),\,\max(a,b)]=\{x\in \mathbb {R} \,|\,\min(a,b)\leq x\leq \max(a,b)\}.} {\displaystyle -ctgx} {\displaystyle a=0.58(3)} {\displaystyle U_{j}\subset V} `<(;NPd9w—  (e6>2SZ:co+|T1LE{ުA)?_i{fP<\$*;Q=`Fkw†)( @(7CPr4tB#+5?E;hSu^#/du!K/I*dt؀TΘ'AG j-?E R:\jutn  2 + 4 C R [ s ޓ ơ ٺ  4 % 1 C Y h ~ ʐ  @ ) 8 _  > r9 (G %M ]S W k ԍ \  +% + 8 D RE u^ g s ׊ T r o U    / / 8 b l x  m A 7  H - S)V7CTcnnzܮE655zX`Yjs~3`t=`d'8?@RYyE͞kTRP ) >u^fl/Ly'b1N][hrK׮ƺx "U*J]ldy|O5K0Hicoy0֩/Jc([-1N7^%gnxFF` $1PA'Vf+rN'e4)C=zfkty@ dV,@DW_gHɖ(E6ldO]T2'<Un\T$ִ3 ?-::7B/\fPv֘V /a!^,Hdp>7 %.:BKFUqiw:@yJl.|ɋNG {\displaystyle (-{\frac {\pi }{2}};0]} {\displaystyle tg{\frac {x}{2}}={\frac {1}{\sqrt {3}}}} {\displaystyle m^{2}-m^{2}-mn+mn=0;} {\displaystyle sin\phi ={\frac {y}{r}}} {\displaystyle 2x+4y+11z=29} {\displaystyle y=\log _{a}x} {\displaystyle m_{q}={\frac {L}{\rho }}{\sqrt {{\frac {m_{A}^{2}}{2}}+m^{2}{\frac {n+3}{12}}}}} {\displaystyle (\forall A,B)(A\neq B)(A,B\in \ell )\land (A,B\in \Pi )\Rightarrow (\ell \in \Pi ).} {\displaystyle \mathrm {rank} (H_{l})=\mathrm {rank} (\mathbb {Z} _{l})-\mathrm {rank} (M_{l}).} {\displaystyle (29)\qquad \int \left(\delta K^{[m]}\right){\sqrt {g}}={1 \over 2}\int R_{ij}^{[m]}\delta g^{ij}{\sqrt {g}}+\oint G^{[m-1]ij}(\mathbf {n} \cdot \delta \mathbf {r} _{i})dS_{j}} {\displaystyle a_{n}.} {\displaystyle \{1,4,10\}} {\displaystyle 1\cdot v=v.} {\displaystyle U_{r'}(S)\subset B,} {\displaystyle \emptyset ={\bar {\emptyset }}.} {\displaystyle \left|a\right|\leq 1} {\displaystyle a+5=12} {\displaystyle {\frac {7}{7}},\quad \quad -{\frac {24}{6}},\quad \quad {\frac {32}{28}},\quad \quad {\frac {12}{9}}.} {\displaystyle f(z)} {\displaystyle A_{i}\neq \emptyset .} {\displaystyle (33.6)\qquad {\tilde {h}}_{12}=h_{12}-\partial _{1}v_{2}-\partial _{2}v_{1}=(h_{02}-u_{2}')+c_{2}-2a_{12}} {\displaystyle t^{2}=5t-6} {\displaystyle \forall a\sim (a\in {\mathcal {B}}\land a\in {\mathcal {H}})} {\displaystyle x\geq 0,} {\displaystyle \{\spadesuit ,\diamondsuit ,\heartsuit ,\clubsuit \},\quad \{\clubsuit ,\spadesuit ,\diamondsuit ,\heartsuit \},\quad \{\heartsuit ,\clubsuit ,\spadesuit ,\diamondsuit \},\quad \{\diamondsuit ,\heartsuit ,\clubsuit ,\spadesuit \},} {\displaystyle (7)\qquad 0=\delta \left(\nabla _{j}T_{i}^{j}\right)=\partial _{j}\delta T_{i}^{j}+\delta \left(\Gamma _{js}^{j}T_{i}^{s}\right)-\delta \left(\Gamma _{ji}^{s}T_{s}^{j}\right)=\nabla _{j}\delta T_{i}^{j}+T_{i}^{s}\delta \Gamma _{js}^{j}-T_{s}^{j}\delta \Gamma _{ji}^{s}} {\displaystyle (10)\qquad R_{j}^{[m]i}={(-1)^{m} \over (m-1)!}g_{jp_{2}\dots p_{m}}^{s_{1}s_{2}\dots s_{m}}b_{s_{1}}^{i}b_{s_{2}}^{p_{2}}\cdots b_{s_{m}}^{p_{m}}} {\displaystyle Gx=\{gx\,|\,g\in G\}.} {\displaystyle t_{1}+t_{2}+...+t_{k_{1}}=0,\,t_{k_{1}+1}+...+t_{k_{2}}=0,...\,.} {\displaystyle \chi _{{}_{D}}(x)={\begin{cases}x\in \mathbb {Q} \Rightarrow 1,\\x\in \mathbb {R} \setminus \mathbb {Q} \Rightarrow 0,\end{cases}}} {\displaystyle \gamma _{1},} {\displaystyle {\frac {3}{7}}-{\frac {1}{2}}.} {\displaystyle {\sqrt {\lambda }}={\frac {\pi n}{l}}} {\displaystyle 5!=5\cdot 4\cdot 3\cdot 2\cdot 1=120} {\displaystyle (18)\qquad X_{ijkl}a^{ij}a^{kl}\geq 0} {\displaystyle {\sqrt[{m}]{\sqrt[{n}]{x}}}={\sqrt[{n}]{\sqrt[{m}]{x}}}={\sqrt[{m\cdot n}]{x}},} {\displaystyle cos2\alpha =cos(\alpha +\alpha )=cos\alpha \cdot cos\alpha -sin\alpha \cdot sin\alpha =cos^{2}\alpha -sin^{2}\alpha } {\displaystyle A\Leftrightarrow A;} {\displaystyle R_{\,ijk}^{s}} {\displaystyle a=-\infty } {\displaystyle X\times X.} {\displaystyle y=x^{2n+1}} {\displaystyle (32)\qquad \nabla ^{i}v_{i}=g^{ij}\partial _{j}v_{i}=u_{0}'-u_{1}'+a_{00}-a_{11}-a_{22}-a_{33}} {\displaystyle \angle A=90} {\displaystyle C_{l}} {\displaystyle n^{2}+n+2\leqslant 2^{r+1}} {\displaystyle {\frac {ax^{2}+by^{2}+cz^{2}}{x+y+z}}+{\sqrt {3}}xyz} {\displaystyle \mathrm {Aut} (M)} {\displaystyle \dim V.} {\displaystyle w,} {\displaystyle C=15^{3}{\pmod {55}}=15^{2}*15=225*15=5*15=75=20.} {\displaystyle x_{1}x_{2}\in X} {\displaystyle 2k\pi ,} {\displaystyle t_{2}\neq t_{3}.} {\displaystyle g=g(\varphi \circ h)} {\displaystyle (24)\qquad {1 \over {\sqrt {g}}}{\partial \over \partial u^{j}}\left({\sqrt {g}}G^{[m-1]ij}\right)+\Gamma _{sj}^{i}G^{[m-1]sj}=\partial _{j}G^{[m-1]ij}+\Gamma _{sj}^{i}G^{[m-1]sj}+\Gamma _{sj}^{j}G^{[m-1]is}=\nabla _{j}G^{[m-1]ij}} {\displaystyle B'} {\displaystyle {\frac {x}{y}}\cdot {\frac {w}{z}}={\frac {w}{z}}\cdot {\frac {x}{y}};} {\displaystyle 3x^{2}-2x+4=0{\pmod {7}}} {\displaystyle [1,n]} {\displaystyle (19)\qquad \mathbf {k} =\mathbf {b} _{ij}\tau ^{i}\tau ^{j},\qquad {\tilde {\mathbf {k} }}=\mathbf {b} _{ij}{\tilde {\tau ^{i}}}{\tilde {\tau ^{j}}}} {\displaystyle A\cap (B\cup C)} {\displaystyle xy+xz} {\displaystyle \mathrm {Int} (A)} {\displaystyle |a|={\begin{cases}a,\,{\text{якщо}}\,a>0,\\0,\,{\text{якщо}}\,a=0,\\-a,\,{\text{якщо}}\,a<0.\end{cases}}} {\displaystyle -3a-10=-3a-10} {\displaystyle d_{ii}={\mbox{sign}}(a_{ii}-\sum _{k=1}^{i-1}s_{ki}^{2}\cdot d_{kk})} {\displaystyle s_{ij}={\frac {a_{ij}-\sum _{k=1}^{i-1}s_{ki}s_{kj}d_{kk}}{s_{ii}d_{ii}}}\forall j<i} {\displaystyle x\in U+a} {\displaystyle \varepsilon {\mathfrak {U}}\subset \mho =\bigcap _{|\zeta |\geq 1}\zeta U.} {\displaystyle a{\frac {1+e^{2}}{2}}} {\displaystyle \mathrm {Mor} \,T} {\displaystyle {\mathcal {Ab}}.} {\displaystyle r={\frac {k}{l}}} {\displaystyle \mathbb {Q} ,} {\displaystyle g^{0}=e.} {\displaystyle \{1\},} {\displaystyle n;} {\displaystyle f(\sup(A)+h)-f(\sup(A))<-f(\sup(A)),\quad \quad f(\sup(A)+h)<0.} {\displaystyle {\overline {A\cap B}}=A\cap B.} {\displaystyle {\overline {A\cap B}}\subset {\bar {A}}} {\displaystyle {\frac {m+1}{n}}\in (a,b).} {\displaystyle \{U_{i}\},\,\,i\in I,} {\displaystyle 16} {\displaystyle B=\{e_{1},e_{2},...,e_{n}\}} {\displaystyle u(0,t)=u(l,t)=0,\ t\geq 0} {\displaystyle y,} {\displaystyle a_{1}\cap a_{2}=a_{2}\cap a_{1},} {\displaystyle a=b\Leftrightarrow \alpha _{1}=\beta _{1}\land \alpha _{2}=\beta _{2}\land \alpha _{3}=\beta _{3},\quad \quad \lambda a=(\lambda \alpha _{1},\lambda \alpha _{2},\lambda \alpha _{3}),\quad \quad a+b=(\alpha _{1}+\beta _{1},\,\alpha _{2}+\beta _{2},\,\alpha _{3}+\beta _{3}).} {\displaystyle a\in \mathbb {R} ^{n}.} {\displaystyle a_{n}\to \infty \land b_{n}>m>0\Rightarrow a_{n}b_{n}\to \infty } {\displaystyle 15^{3}{\pmod {5}}5=20,} {\displaystyle \prod _{n=0}^{\infty }F_{n}.} {\displaystyle VeV\subset U.} {\displaystyle n=2\cdot k+1} {\displaystyle \zeta \neq 0,} {\displaystyle {\overline {A\cap B}}\subset {\bar {B}}.} {\displaystyle 27\cdot 25\cdot a^{3}\cdot a\cdot b\cdot c=675a^{4}bc.} {\displaystyle m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}}+...+{\frac {i_{n}}{10^{n}}}\leq b<a<m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}}+...+{\frac {i_{n-1}}{10^{n-1}}}+{\frac {i_{n}+1}{10^{n}}},} {\displaystyle |r|\leq n.} {\displaystyle d_{S}(g,h),} {\displaystyle a_{1},a_{2},a_{3}\in A} {\displaystyle a\to \inf(a)} {\displaystyle {\sqrt {f(x)}}={\sqrt {g(x)}}.} {\displaystyle z,} {\displaystyle {\sqrt {x}}=y,} {\displaystyle A\in M} {\displaystyle {\mathcal {R}}:{\mathcal {T}}\to {\mathcal {T}}^{E}} {\displaystyle g\in G} {\displaystyle \left(\nabla _{j}\delta g_{ik}+\Gamma _{ji}^{s}\delta g_{sk}+\Gamma _{jk}^{s}\delta g_{si}\right)-\left(\nabla _{k}\delta g_{ij}+\Gamma _{ki}^{s}\delta g_{sj}+\Gamma _{kj}^{s}\delta g_{si}\right)} {\displaystyle x_{2}\in X} {\displaystyle a^{n}=\underbrace {a\cdot a\cdot \cdot \cdot a} _{n\,{\text{множників}}}.} {\displaystyle a_{n}=k_{1}t_{1}^{n}+k_{2}t_{2}^{n}=k_{1}+k_{2}*3^{n}} {\displaystyle [v_{i}]+[w_{i}]=[v_{i}+w_{i}]=[v_{1}+w_{1}]=[v_{1}]+[w_{1}].} {\displaystyle I_{1}\subset I\setminus A} {\displaystyle -{\frac {\pi }{2}}<\phi \leq 0} {\displaystyle a_{1}f=a_{2}f.} {\displaystyle \color {red}{2}\,\color {black}{451}} {\displaystyle k=2.} {\displaystyle b=g^{-1}ag,} {\displaystyle a_{1},a_{2},...,a_{n}} {\displaystyle {\frac {2{\sqrt {3}}}{3}}} {\displaystyle \forall a(a\in {\mathcal {B}}\equiv \exists b(b\in {\mathcal {B}}\land b>a))} {\displaystyle {\frac {dM}{dr}}=2\pi {\frac {d}{dr}}(r^{3}\Sigma V_{r}\Omega )} {\displaystyle y=3k+3} {\displaystyle A\subset B,\,\,B\subseteq C} {\displaystyle (0,0)=0.} {\displaystyle a^{2}-5a+6;} {\displaystyle (29)\qquad v_{i}=a_{ij}x^{j}} {\displaystyle X^{2m}} {\displaystyle f(f^{-1}(x))=x=e(x)} {\displaystyle \{A,B,C,...\}.} {\displaystyle a_{1}\cap a_{2}\in A_{i},} {\displaystyle \Delta :X\to X\times X} {\displaystyle \ (x_{1},x_{2},...,x_{n})} {\displaystyle 6(6kl+3k+4l+2).} {\displaystyle e_{1},e_{2},...,e_{n},} {\displaystyle 5m^{2}n\cdot (-3)m^{4}.} {\displaystyle 17=3\cdot (-6)+1.} {\displaystyle g:M\to N} {\displaystyle v} {\displaystyle (35.2)\qquad h_{02}-u_{2}'=0} {\displaystyle M\simeq M} {\displaystyle \nabla ^{2}=g^{ij}\nabla _{i}\nabla _{j}} {\displaystyle \varepsilon ^{*},} {\displaystyle A/C.} {\displaystyle sin\alpha \cdot sin\beta ={\frac {1}{2}}\cdot (cos(\alpha -\beta )-cos(\alpha +\beta ))} {\displaystyle |h|<\delta .} {\displaystyle 6^{12}*24=(6^{3})^{4}*24=4^{4}*24=4^{3}*2*2*24=|2*24=48=-5|=64*2*(-5)=11*2*(-5)=55*(-2)=2*(-2)=-4} {\displaystyle \nabla _{j}a_{i}=0} {\displaystyle \ X} {\displaystyle {\sqrt {\alpha }}} {\displaystyle \sim ,} {\displaystyle tg(-\phi )=-{\sqrt {3}}} {\displaystyle \delta =\alpha \cdot \beta =(a+bi)(c+di)=(ac-bd)+(ad+bc)i,} {\displaystyle B\cup (A\setminus B)=A\cup B} {\displaystyle (4)\qquad A=UG^{1 \over 2}} {\displaystyle {\begin{pmatrix}1&2&3&4&5\\a&b&c&d&e\end{pmatrix}}\circ {\begin{pmatrix}a&b&c&d&e\\x&y&u&v&w\end{pmatrix}}={\begin{pmatrix}1&2&3&4&5\\x&y&u&v&w\end{pmatrix}}.} {\displaystyle R\subset B\times A} {\displaystyle (20)\qquad J=\int _{\Omega }c_{s}^{\;ijk}\left(\delta R_{\;ijk}^{s}\right)\,d\tau } {\displaystyle |I|.} {\displaystyle 5+3=8.} {\displaystyle \Delta y=y_{2}-y_{1}} RIFFWEBPVP8X  ALPHhpbkۢ3{d0Firl։{ EZH)TBXb7Xef QZdݩCc8Y|b0H+!VP8 0* L%p {\displaystyle \sin {\frac {\alpha }{2}}+\cos {\frac {\alpha }{2}}=1,4} {\displaystyle A\subset B} {\displaystyle a_{m_{n}},} {\displaystyle \alpha _{2}=y_{2}-y_{1}.} {\displaystyle A\cup C} {\displaystyle -x} {\displaystyle \rho (a,b)\geq \rho (a_{1},b_{1}),} {\displaystyle \varepsilon =\alpha -\beta } {\displaystyle U_{1},...,U_{k}\in \{U_{i}\}} {\displaystyle A\cap A=A,\quad \quad A\cup \emptyset =A.} {\displaystyle \{\emptyset \}} {\displaystyle df:X\to Y,} {\displaystyle \mathrm {Mor} (A,B)} {\displaystyle =,} {\displaystyle \langle \mathbb {N} ,<\rangle ,} {\displaystyle A} {\displaystyle \color {red}{a-3-(4a+7)}\color {black}{=}\color {blue}{-3a-10}.} {\displaystyle x/y} {\displaystyle [\partial _{k}\left(\delta \Gamma _{ji}^{s}\right)+\Gamma _{kp}^{s}\delta \Gamma _{ji}^{p}-\Gamma _{kj}^{p}\delta \Gamma _{pi}^{s}-\Gamma _{ki}^{p}\delta \Gamma _{jp}^{s}]} {\displaystyle a\cdot b=b\cdot a.} {\displaystyle D\subset Y\times Y.} {\displaystyle A\in M(X)} {\displaystyle (0,a),} {\displaystyle (a,b)(c,d)=(ac-bd,\,ad+bc).} {\displaystyle sec2x={\frac {1+tg^{2}x}{1-tg^{2}x}}} {\displaystyle b_{1},} {\displaystyle \{p_{i}\}} {\displaystyle B\subseteq A} {\displaystyle D<0,} {\displaystyle (f,g),} {\displaystyle \psi (x)} {\displaystyle \langle S,P\rangle } {\displaystyle {\sqrt {a^{2}+b^{2}}}} {\displaystyle 15x-25y;\quad } {\displaystyle (-\infty ,x_{0})} {\displaystyle x_{1}\in X} {\displaystyle \ X_{1}\times X_{2}\times ...\times X_{n}} {\displaystyle z=-2k+1} {\displaystyle p(B)} {\displaystyle sin0=0} {\displaystyle \sin \alpha +\sin 3\alpha +\sin 5\alpha +\sin 7\alpha =4\cdot \cos \alpha \cdot \cos 2\alpha \cdot \cos 4\alpha } {\displaystyle {n}} {\displaystyle u:A\to B} {\displaystyle 5\cdot k-2} {\displaystyle \angle O={\frac {\pi }{3}}} {\displaystyle x_{2}={\frac {5+1}{4}}={\frac {3}{2}}={\frac {3+11}{2}}=7} {\displaystyle {\mathcal {C}}_{2},} {\displaystyle a=(\alpha _{1},\alpha _{2},\alpha _{3})} {\displaystyle t^{2}-4t+3=0} {\displaystyle N=\sim M\sim } {\displaystyle S=S+\Delta S=S+f'F(y_{m}^{2}+{\frac {\Delta y^{2}}{12}})\cdot S} {\displaystyle -\Gamma _{ij}^{k}{\dot {u}}^{j}\delta a_{k}+\Gamma _{ij}^{k}\Gamma _{ks}^{p}a_{p}\delta u^{s}=} {\displaystyle \alpha =0,} {\displaystyle {\vec {a}}\neq 0} {\displaystyle A<B.} {\displaystyle k={\overline {1,m}}.} {\displaystyle C^{\,r}.} {\displaystyle \max ,} {\displaystyle (a+b)^{2}=a^{2}+2ab+b^{2}.} {\displaystyle a,b,} {\displaystyle r>0} {\displaystyle (6)\qquad \nabla _{j}T_{i}^{j}=0,\qquad {\tilde {\nabla }}_{j}{\tilde {T}}_{i}^{j}=0} {\displaystyle \chi _{{}_{D}}(\mathbb {R} ),} {\displaystyle N'} {\displaystyle B\in K_{2};} {\displaystyle a_{0}tg^{n}x+a_{1}tg^{n-1}x+a_{2}tg^{n-2}x+a_{3}tg^{n-3}x+...+a_{n}=0} {\displaystyle {\frac {6-7}{14}}=-{\frac {1}{14}}.} {\displaystyle A,B,C\in \mathrm {Ob} } {\displaystyle M_{1}} {\displaystyle f_{i}:X_{i}\to Y} {\displaystyle d_{1}} {\displaystyle (y-x)''={\frac {\omega ''^{2}}{4\rho ''}}\sin 2y} {\displaystyle 2^{6}{\pmod {55}}=64=9=3^{2},} {\displaystyle d\tau } {\displaystyle sin\phi ={\frac {1}{2}}} {\displaystyle f(\sup(A))>0.} {\displaystyle x=8k-10,y=5k+1} {\displaystyle (P_{0}+Q)(w+i+w_{kp})=W_{s}} {\displaystyle \pi -\phi } {\displaystyle p={\frac {b}{a}};q={\frac {c}{a}}.} {\displaystyle (b_{n}).} {\displaystyle 5x^{2}+13,5x=0.} {\displaystyle K(X,\varepsilon )=\{K_{k}(X,\varepsilon )\}_{k\geq 0}} {\displaystyle B={\bar {B}},} {\displaystyle \alpha c} {\displaystyle C=S^{e}{\pmod {n}}.} {\displaystyle A\cap V_{i}=x_{i}.} {\displaystyle f_{2}} {\displaystyle \mathbb {F} ^{(n)}} {\displaystyle a\in V} {\displaystyle x=1} {\displaystyle ((x^{4})^{n})^{6}\cdot 2((x^{2})^{n+2})^{5}=2(x^{4})^{6n}\cdot (x^{2})^{5n+10}=2x^{24n}\cdot x^{10n+20}=2x^{24n+10n+20}=2x^{34n+20};} {\displaystyle X\cup _{\varphi }Y,} {\displaystyle tgx=3} {\displaystyle f^{-1}} {\displaystyle a_{n}\notin I_{n}.} {\displaystyle y_{0}=-{\frac {b^{2}-4ac}{4a}}.} {\displaystyle g(z)=a_{1}z^{-1}+a_{2}z^{n-2}+...+a_{n-1}z+a_{n}.} {\displaystyle t_{1}=1,t_{2}=3} {\displaystyle f\in H} {\displaystyle M\in T} {\displaystyle P_{\alpha }P_{-\beta }=P_{0}P_{\alpha +\beta }} {\displaystyle \varphi (x)} {\displaystyle A_{1},A_{2},...,A_{n},...} {\displaystyle \alpha ,\beta ,\gamma } {\displaystyle x_{1}} {\displaystyle v^{2}=4a^{4}} {\displaystyle K_{1}} {\displaystyle a_{n+1}^{c}=A\cdot 2^{n+1}=2A\cdot 2^{n}} {\displaystyle k_{1}=4,k_{2}=-1} {\displaystyle {\frac {k{\sqrt {x}}+bz}{xz-y}}+3xyz} {\displaystyle x\in S} {\displaystyle w} {\displaystyle (-40)^{2}=1600} {\displaystyle b^{n}=a.} {\displaystyle \sin ^{6}x+\cos ^{6}x=a\left(\sin ^{4}x+\cos ^{4}x\right)} {\displaystyle \left[{\frac {2k-1}{2}}\pi ;{\frac {2k+1}{2}}\pi \right]} {\displaystyle {\frac {1}{10\,000}}} {\displaystyle m=j_{p}j_{p-1}...j_{1}j_{0},} {\displaystyle |5x-4|=|17-2x|} {\displaystyle 2\,\color {red}{4}\color {black}{51}} {\displaystyle (a_{n})=a_{1},a_{2},...,a_{n},...,} {\displaystyle (3)\qquad S_{ijkl}=S_{ijlk}=S_{jikl}} {\displaystyle k={\frac {a-r}{b}}} {\displaystyle tgx\cdot tg({\frac {\pi }{2}}-x)=1} {\displaystyle \alpha _{2}\neq \beta _{2}} {\displaystyle 2\cdot 2=5} {\displaystyle e_{A}} {\displaystyle 2(x-8)+4(y-4)=0.} {\displaystyle I_{2}\subset \setminus (A_{1}\cup A_{2}),} {\displaystyle 3x=2{\pmod {7}}} {\displaystyle (44)\qquad \delta R_{\;ijk}^{s}=\nabla _{j}\delta \Gamma _{ki}^{s}-\nabla _{k}\delta \Gamma _{ji}^{s}} {\displaystyle \gamma _{1}} {\displaystyle A\setminus A=\emptyset ,\quad \quad A\setminus \emptyset =A,\quad \quad \emptyset \setminus A=\emptyset ,\quad \quad A\setminus B=A\setminus (A\cap B).} {\displaystyle T_{0}(E^{n})} {\displaystyle X.} {\displaystyle M\subset X.} {\displaystyle L} {\displaystyle y_{2}=-y_{1}} {\displaystyle {\mathcal {C}}_{1}} {\displaystyle \cos 2x\sin x=\cos 2x} {\displaystyle \sin \left({\frac {\pi }{6}}+2\pi \right)=\sin {\frac {\pi }{6}}={\frac {1}{2}}} {\displaystyle a\in G} {\displaystyle \sin \phi } {\displaystyle 5x^{2}y,} {\displaystyle tgx=1} {\displaystyle \forall x\in D_{f}} {\displaystyle \pi } {\displaystyle A=xz^{3}+3xy^{2}-xyz,\,\,B=x^{2}z-z^{3}} {\displaystyle a_{1}=5,a_{2}=7} {\displaystyle 10+3} {\displaystyle T_{2}} {\displaystyle C_{t}X} {\displaystyle \left\{{\begin{array}{lll}a_{1}=2*(k_{1}+k_{2})=2\\a_{2}=2^{2}*(k_{1}+k_{2}*2)=-4\end{array}}\right.} {\displaystyle \min(a,b)\leq \max(a,b).} {\displaystyle n.} {\displaystyle \partial _{k}g_{ij}} {\displaystyle a>0.} {\displaystyle (4)\qquad <\mathbf {k} >={\tilde {\mathbf {b} }}_{ij}\alpha \delta ^{ij}=\alpha {\tilde {\mathbf {b} }}_{ij}{\tilde {g}}^{ij}} {\displaystyle -40^{2}=1600} {\displaystyle f_{2}.} {\displaystyle P(x,y;\,t_{1},...,t_{n})} {\displaystyle \sum {\delta _{i}}=-\epsilon _{i}} {\displaystyle b\sim a\land c\sim b\Rightarrow c\sim a.} {\displaystyle ({\overline {x}}\vee y\vee {\overline {z}}\vee g)} {\displaystyle a\in (A\cup B)} {\displaystyle {\sqrt {x^{2}}}=|x|.} {\displaystyle (22)\qquad h_{i1}=h_{i0}+c_{i}} {\displaystyle x_{1}={\frac {5+4}{6}}={\frac {9}{6}}={\frac {3}{2}}={\frac {3+13}{2}}=8} {\displaystyle \delta ,} {\displaystyle b\in K_{2},} {\displaystyle A=C\setminus B.} {\displaystyle \{X_{i}\,|\,i\in I\}} {\displaystyle V_{\varphi }} {\displaystyle b_{n-1}.} {\displaystyle \Pi (n+1)} {\displaystyle x\in G,} {\displaystyle t:Y\to Z,} {\displaystyle k_{i}} {\displaystyle ||_{\infty },} {\displaystyle \varphi (t_{0})} {\displaystyle r'=\rho (O,g_{i})-r} {\displaystyle 2\cdot \left(\sin ^{4}\alpha -\sin ^{2}\alpha \cdot \cos ^{2}\alpha +\cos ^{4}\alpha \right)-3\cdot \left(\sin ^{4}\alpha +\cos ^{4}\alpha \right)+1=0} {\displaystyle \mathrm {Id} } {\displaystyle b=15} {\displaystyle a^{2}-3a-2a+6=a(a-3)-2(a-3)=(a-3)(a-2);} {\displaystyle {\frac {1}{3}}=3^{\varphi (7)-1}=3^{5}{\pmod {7}}} {\displaystyle y=sin\phi =sin(\phi +2\pi n)} {\displaystyle {\frac {x}{r}}} {\displaystyle [\sim \Pi ]a} {\displaystyle x^{2},\,x^{3}} {\displaystyle ||v||={\sqrt {(v,v)}}.} {\displaystyle X(0)=X(l)=0} {\displaystyle \mathrm {Int} (M)} {\displaystyle (a,b)=(1,0),} {\displaystyle \langle A_{1},\leq \rangle =\langle A_{2},\leq \rangle } {\displaystyle a^{n}=\underbrace {a\cdot a\cdot \cdot \cdot a} _{n\,{\text{множників}}},} {\displaystyle \alpha (v_{1}+v_{2})=\alpha v_{1}+\alpha v_{2}.} {\displaystyle A_{1}\subseteq A_{2}\subseteq ...\subseteq A_{n}\subseteq ...} {\displaystyle (12)\qquad g^{ij}\mathbf {b} _{ij}=\nabla _{i}\mathbf {r} ^{i}=\nabla ^{2}\mathbf {r} } {\displaystyle a\in X} {\displaystyle a\leq x\leq b} {\displaystyle (ab)^{n}=\underbrace {ab\cdot ab\cdot \cdot \cdot ab} _{n\,{\text{разів}}}=\underbrace {a\cdot a\cdot \cdot \cdot a} _{n\,{\text{разів}}}\,\cdot \,\underbrace {b\cdot b\cdot \cdot \cdot b} _{n\,{\text{разів}}}.} {\displaystyle i=\{0,1,2,3\}} {\displaystyle \bigcup _{p}{\mathcal {Ab}}^{p}={\mathcal {Ab}},\quad \quad {\mathcal {Ab}}^{p}\subset {\mathcal {Ab}}^{p+1},\quad \quad d({\mathcal {Ab}}^{p})\subset {\mathcal {Ab}}^{p},\quad \quad {\mathcal {Ab}}^{-\infty }=0,\quad \quad {\mathcal {Ab}}^{+\infty }={\mathcal {Ab}}.} {\displaystyle eU,} {\displaystyle a_{3}=0.} {\displaystyle 8=2^{3},\,9=3^{2},\,15=3^{1}\cdot 5^{1};} {\displaystyle (g_{i}\cdot g_{k}=g_{m})\leftrightarrow ({\tilde {g}}_{i}\cdot {\tilde {g}}_{k}={\tilde {g}}_{m}),} {\displaystyle tgx=-3} {\displaystyle 5x=15} {\displaystyle C=11^{5}{\pmod {91}}.} {\displaystyle x\in U_{r'}(S)} {\displaystyle |a_{m_{n}}-a|<\varepsilon _{n}.} {\displaystyle U\subset A} {\displaystyle r\in \mathbb {A} ^{n},} {\displaystyle \{b_{n}\}} {\displaystyle b>c} {\displaystyle A\equiv B.} {\displaystyle cos(\alpha +\beta )+cos(\alpha -\beta )=2\cdot cos\alpha \cdot cos\beta } {\displaystyle x-9=11k.} {\displaystyle a-a_{1}<{\frac {a}{2}},\quad a-a_{2}<{\frac {a-a_{1}}{2}}<{\frac {a}{4}},\quad ...,\quad a-a_{n}<{\frac {a}{2^{n}}}.} {\displaystyle a\in B.} {\displaystyle \Pi (a_{1}),} {\displaystyle {\sqrt[{n}]{x}}} {\displaystyle A\in \mathrm {Ob} \,{\mathcal {C}}_{1}} {\displaystyle (23)\qquad \int \left(\delta K^{[m]}\right){\sqrt {g}}=\int R_{ij}^{[m]}\delta g^{ij}{\sqrt {g}}+\oint G^{[m-1]ij}(\mathbf {n} \cdot \delta \mathbf {r} _{i})dS_{j}\;-} {\displaystyle g^{n}} {\displaystyle f_{3}\cdot (f_{2}\cdot f_{1})} {\displaystyle {\sqrt[{n}]{x}}.} {\displaystyle a_{0}=7,a_{1}=10} {\displaystyle (-b),} {\displaystyle t^{2}-5t+6=0} {\displaystyle (y-x<\varepsilon )\land (-(y-x)<\varepsilon ),} {\displaystyle [m,\,a-\varepsilon ].} {\displaystyle M(\mathbb {A} ^{n})} {\displaystyle \mathrm {Ext} (M).} {\displaystyle p^{n-2}} {\displaystyle A\cap B=\emptyset .} {\displaystyle a_{2}={\frac {\alpha _{1}-\beta _{1}}{\beta _{2}-\alpha _{2}}}\cdot a_{1},} {\displaystyle f_{i}\in M(X,Y)} {\displaystyle \lambda <0} {\displaystyle m,\,m+{\frac {i_{1}}{10}},\,m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}},\,m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}}+{\frac {i_{3}}{10^{3}}},...,m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}}+...+{\frac {i_{n}}{10^{n}}}} {\displaystyle 4=2*2} {\displaystyle \delta _{Ai}={\frac {\cot {Ai}}{\rho ''}}\cdot 10^{6}} {\displaystyle {\frac {\pi }{6}}\pm 6\pi } {\displaystyle s=a_{i_{1}}\cdot \cdot \cdot a_{i_{k}}} {\displaystyle Df(x)a=\sum _{1\leq i\leq n}D_{i}f(x)a_{i},} {\displaystyle \mathbb {R} ^{1}.} {\displaystyle 0.7={\frac {7}{10}},\quad \quad 1.4=1{\frac {2}{5}},\quad \quad {\frac {41}{1000}}=0.041,\quad \quad {\frac {605}{10}}=60.5.} {\displaystyle x+y\in U} {\displaystyle m^{2}-(m+n)m+mn=0;} {\displaystyle k_{1}=2,k_{2}=2} {\displaystyle n\neq 0} {\displaystyle M=\{a,b,c,d,e\}} {\displaystyle (a,\,b)} {\displaystyle t':Y\to A,} {\displaystyle W=W_{s}+W_{k}} {\displaystyle r=\log _{x}y.} {\displaystyle ctg\alpha \cdot ctg\gamma } {\displaystyle S_{2}-S_{1}=10} {\displaystyle L'(e_{i})=f_{i},} {\displaystyle F(a_{6})=a_{1}.} {\displaystyle a_{i}} {\displaystyle \varepsilon (x)=\lim _{d\to 0}{\frac {\Delta E}{\Delta V}},} {\displaystyle a+(-a)<0;} {\displaystyle 4x} {\displaystyle Y=\mathbb {N} ,} {\displaystyle sec\phi } {\displaystyle \{\clubsuit ,\heartsuit ,\diamondsuit ,\spadesuit \},\quad \{\spadesuit ,\clubsuit ,\diamondsuit ,\heartsuit \},\quad \{\heartsuit ,\spadesuit ,\clubsuit ,\diamondsuit \},\quad \{\diamondsuit ,\heartsuit ,\spadesuit ,\clubsuit \}.} {\displaystyle F_{T}=W+m_{np}{\ddot {x}}} {\displaystyle 5+4=9;} {\displaystyle (10)\qquad \gamma =<{\tilde {\tau }}^{i}{\tilde {\tau }}^{i}{\tilde {\tau }}^{j}{\tilde {\tau }}^{j}>=<({\tilde {\tau }}^{i})^{2}({\tilde {\tau }}^{j})^{2}>,\qquad (i\neq j)} {\displaystyle f'(x_{0})=\lim _{dx\to 0}{\frac {dy}{dx}}=\lim _{dx\to 0}{\frac {f(x_{0}+dx)-f(x_{0})}{dx}}.} {\displaystyle \neg a=1-a} {\displaystyle A_{1}=A_{2}=...=A_{n}=A,} {\displaystyle sinx\cdot siny\cdot cosz={\frac {1}{4}}\cdot (-cos(x+y-z)+cos(y+z-x)+cos(z+x-y)-cos(x+y+z))} {\displaystyle a_{n}\to 0} {\displaystyle M} {\displaystyle {\frac {1}{3}},\quad \quad {\frac {3}{5}},\quad \quad {\frac {4}{7}},\quad \quad {\frac {2}{3}},} {\displaystyle k\neq 0} {\displaystyle (a,b).} {\displaystyle c=q\sin {C}} {\displaystyle \Pi (n),} {\displaystyle \bigcap _{i\in I}S_{i}\neq \emptyset .} {\displaystyle {\vec {x_{1}x_{2}}}=v} {\displaystyle (b+c)\cdot a=b\cdot a+c\cdot a.} {\displaystyle \mathrm {Top} .} {\displaystyle y=x^{m},} {\displaystyle U_{i}} {\displaystyle w=z^{2}} {\displaystyle ...,B_{-2},B_{-1},B_{1},B_{2},...} {\displaystyle x={\frac {b}{a}}} {\displaystyle \sum _{k=0}^{\infty }a_{k}(z-a)^{k}.} {\displaystyle 2ax=-b} {\displaystyle \langle M,\cdot \rangle .} {\displaystyle A\Rightarrow C_{1}\Rightarrow C_{2}\Rightarrow ...\Rightarrow B,} {\displaystyle c^{2}} {\displaystyle u(x,t)=\sum _{n=1}^{\infty }\left[\left({\frac {2}{\pi na}}\int _{0}^{l}\psi (\xi )\sin {\frac {\pi n}{l}}\xi d\xi \right)\sin {\frac {\pi na}{l}}t+\left({\frac {2}{t}}\int _{0}^{l}\varphi (\xi )\sin {\frac {\pi n}{l}}\xi d\xi \right)\cos {\frac {\pi na}{l}}t\right]\sin {\frac {\pi n}{l}}x} {\displaystyle y=cos\phi } {\displaystyle g\circ f=h\circ f\Rightarrow g=h} {\displaystyle {\frac {y}{8xz}}.} {\displaystyle [1,m]} {\displaystyle (\mathbb {X} ,\tau _{\varepsilon }),} {\displaystyle m_{\alpha _{1}}^{k_{1}}\cdot \cdot \cdot m_{\alpha _{n}}^{k_{n}},} {\displaystyle f(g^{-1})=f(g)^{-1}} {\displaystyle aa^{-1}=e} 8(@BXGf@wd 0 i:Q\*i}4a#%77G6\h ܽn-v!)2 M[dU7XQtA 6HWw_M29 0%0X6H@D{QlyFIw}8ZHAUaklBY)9Z %3l_gouȅݥ 3f@eJ 4 = T e ~ җ   չ 3 + ! k; E k T P - b z  2 $ A= J Z f Ǯ  ~  A G  0$ 5 bU p M ۞ * /   g@ &O RW b ~n e|  O L JC  m$.?R-[^hxn:;: G#&*@9Goxs:ڗGY,>FTYgel,|*}>0=U\r'׹^5.>4CQ/jBb0X-04I Sޑ?ʭ|39D &/;[B_egzI~۲mkwc/IIbqz+/7E#q3>BR#^b2t_}[ȶI9-'@dI&H5"VS^m( %'Q'?1AUg$qqW )a8%SsxD:'Y-KAKx:Z6[ k33> LWh|܇8  mGe#RYrw.NQٴzZ "(0<VBpgZ8.(;;Vf+pt@xHUSCo: {\displaystyle (6)\qquad \delta {\sqrt {g}}={1 \over 2}{\sqrt {g}}g^{ij}\delta g_{ij}=-{1 \over 2}{\sqrt {g}}g_{ij}\delta g^{ij}} {\displaystyle x=\pm {\frac {\pi }{3}}+2\pi k,k\in \mathbb {Z} } {\displaystyle S^{t}=\{{\bar {Y}}^{t}\,|\,Y\in S\}.} {\displaystyle F_{t_{0}}=\emptyset } {\displaystyle (11a)\qquad \nabla ^{2}\phi =\nabla _{i}(g^{ij}\nabla _{j}\phi )={1 \over {\sqrt {g}}}\partial _{i}({\sqrt {g}}g^{ij}\partial _{j}\phi )} {\displaystyle a^{-1}} {\displaystyle x_{1}=1;x_{2}=-5.} {\displaystyle [\theta ]=\{a\,|\,a\equiv \theta \}=U.} {\displaystyle R_{\;ijs}^{k}} {\displaystyle 0\leq \phi \leq {\frac {\pi }{2}}} {\displaystyle -15m^{6}n} {\displaystyle \neg ,} {\displaystyle 18=2^{1}\cdot 3^{2};} {\displaystyle x=x_{0}+{\frac {\pi }{2}}} {\displaystyle 12,} {\displaystyle 5x+8y=35} {\displaystyle {\frac {1}{a}}=a^{\varphi (n)-1}{\pmod {n}}} {\displaystyle R=(\mathbf {b} _{i}^{i})^{2}-(\mathbf {b} _{i}^{j}\cdot \mathbf {b} _{j}^{i})} {\displaystyle \mathbb {R} ^{n},} {\displaystyle {\overline {A\cup B}}={\bar {A}}\cup {\bar {B}}} {\displaystyle (x_{0}+dx)\in X.} {\displaystyle [\sim (\Pi _{1}\,\And \,\Pi _{2})]x\leftrightarrow [\Pi _{1}\,\And \,\sim \Pi _{2}]x\lor [\sim \Pi _{1}\,\And \,\sim \Pi _{2}]x} {\displaystyle g_{1}h_{1}g_{2}h_{2}...g_{i}h_{i}g_{i+1}h_{i+1}\cdot \cdot \cdot g_{n}h_{n}\sim g_{1}h_{1}g_{2}h_{2}\cdot \cdot \cdot g_{i}g_{i+1}h_{i+1}\cdot \cdot \cdot g_{n}h_{n}} {\displaystyle 21} {\displaystyle R\left(\sin x-\cos x,\sin x\cdot \cos x\right)=0} {\displaystyle g^{-1}h.} {\displaystyle a_{1},a_{2},a_{3},...,} {\displaystyle f:[0,1]\to X} {\displaystyle {\frac {\sqrt {3}}{\sqrt {-3}}}={\sqrt {-1}}} {\displaystyle u=0,} {\displaystyle |f(A)-f(B)|<\varepsilon .} {\displaystyle G_{m}\subset F_{m},} {\displaystyle 5x^{4}y-30x^{2}y^{2}} {\displaystyle R(X)} {\displaystyle \alpha _{1}a_{1}+\alpha _{2}a_{2}+...+\alpha _{s}a_{s}\in U,} {\displaystyle x\in {\mathfrak {U}}_{1}} {\displaystyle \mathrm {Top} ,} {\displaystyle \cos {\frac {\pi }{4}}\sin x+\sin {\frac {\pi }{4}}\cos x=-{\frac {1}{2}}} {\displaystyle \alpha =bi} {\displaystyle \alpha U} {\displaystyle \mu (gM)=\mu (M),} {\displaystyle OA=r} {\displaystyle x\equiv y,} {\displaystyle s\in S,} {\displaystyle j_{k}} {\displaystyle v;} {\displaystyle \sin ^{6}\alpha +\cos ^{6}\alpha =\sin ^{4}\alpha -\sin ^{2}\alpha \cdot \cos ^{2}\alpha +\cos ^{4}\alpha } {\displaystyle \alpha ^{*},} {\displaystyle x\to a} {\displaystyle cos({\frac {\pi }{2}}-\phi )=sin\phi } {\displaystyle x^{2}={\frac {-c}{a}}} {\displaystyle f(t)} {\displaystyle z=x+iy=\rho (\cos \varphi +i\sin \varphi ).} {\displaystyle a_{n}b_{n}} {\displaystyle (q^{n})} {\displaystyle t=2} {\displaystyle f(x)=0,} {\displaystyle a_{1}\in A_{1},...,a_{n}\in A_{n},} {\displaystyle \rho (g_{i},x_{i})<r',} {\displaystyle (5a)\qquad \delta g={\partial g \over \partial g_{ij}}\delta g_{ij}=A^{ij}\delta g_{ij}=gg^{ij}\delta g_{ij}} {\displaystyle f_{i}:X\to \mathbb {N} } {\displaystyle f^{-1}(b)} {\displaystyle ax+ay-bx-by=(ax+ay)-(bx+by)=a(x+y)-b(x+y)=(x+y)(a-b).} {\displaystyle (21-33):6=-2.} {\displaystyle ctgx=2} {\displaystyle {\bar {M}},} {\displaystyle d_{\rho }((x,{\mathfrak {x}}),\,(y,{\mathfrak {y}})):=\rho (d(x,y),\,{\mathfrak {d}}({\mathfrak {x}},{\mathfrak {y}}))} {\displaystyle {}^{2}.} {\displaystyle d\to 0.} {\displaystyle (x_{1},...,x_{n};\,\,y_{1},...,y_{n};\,\,z_{1},...,z_{n})} {\displaystyle tg4x={\frac {4tgx-4tg^{3}x}{1-6tg^{2}x+tg^{4}x}}} {\displaystyle \partial M\subset {\overline {X\setminus M}},} {\displaystyle 1-tg^{2}x+2tg^{2}x+2tgx=0} {\displaystyle (1)\qquad da_{i}=\Gamma _{ij}^{k}a_{k}du^{j}} {\displaystyle {\overline {A\cap B}}\subset {\bar {A}}\cap {\bar {B}}.} {\displaystyle cos\phi =1} {\displaystyle P\simeq Q,} {\displaystyle ||a||} {\displaystyle V,X} {\displaystyle {\mathfrak {r}}} {\displaystyle \phi -2\pi n} {\displaystyle (c,d)+(x,y)=(a,b)\Leftrightarrow (c+x,\,d+y)=(a,b)\Leftrightarrow c+x=a\land d+y=b\Leftrightarrow x=a-c\land y=b-d,} {\displaystyle (b,c)\in \Gamma _{2},} {\displaystyle X/R.} {\displaystyle 7x-2=3x;} {\displaystyle B\supseteq A.} {\displaystyle [0;{\frac {\pi }{2}})} {\displaystyle x_{i_{1}},...,x_{i_{k}},...\to a\in X.} {\displaystyle (12)\qquad q_{i}{\big |}_{t=0}=0} {\displaystyle b_{1}b_{2}.} {\displaystyle \mathrm {Im} \,z.} {\displaystyle x=11k+9} {\displaystyle {\frac {3}{2}}\pi \pm \phi } {\displaystyle z=\rho (\cos \varphi +i\sin \varphi )} {\displaystyle (c,d)\neq (0,0).} {\displaystyle B\in \mathrm {Ob} \,{\mathcal {C}}} {\displaystyle X\in \mathbb {X} } {\displaystyle l^{\prime },l^{\prime \prime },l^{\prime \prime \prime },...} {\displaystyle \beta ={\frac {x}{6367558/4969}}\cdot \rho ''} {\displaystyle a^{x}} {\displaystyle P^{-1}\subset B\times A} {\displaystyle \log _{10}y=\lg y.} {\displaystyle F^{C},U_{i_{1}},...,U_{i_{m}}.} {\displaystyle n!=1\cdot 2\cdot 3\cdot \cdot \cdot n.} {\displaystyle \sin x+\cos x=-{\frac {1}{\sqrt {2}}}} {\displaystyle h=kg'} {\displaystyle v^{2}>0} {\displaystyle [(2n+1)\pi ;2(n+1)\pi ],n\in \mathbb {Z} } {\displaystyle \sin 18^{\circ }} {\displaystyle (8)\qquad S_{ijkl}+S_{jkil}+S_{kijl}=R_{ikjl}+R_{iljk}+R_{jikl}+R_{jlki}+R_{kjil}+R_{klij}} {\displaystyle {\frac {1}{2\pi }}} {\displaystyle S_{l}} {\displaystyle \mathbb {N} \times \mathbb {N} } {\displaystyle ({\frac {m}{n}})^{2}=2.} {\displaystyle x_{1},x_{2},x_{3},...\in X} {\displaystyle f\in P,} {\displaystyle \{(x_{1},x_{2})\in X\times X\to Y\times Y\,|\,f(x_{1})\neq f(x_{2})\}} {\displaystyle \mathrm {card} (A)} {\displaystyle g:t\to t'} {\displaystyle b\neq 0,} {\displaystyle |7-3x|=|5x+10|;} {\displaystyle \infty ,} {\displaystyle (a_{m_{n}}),} {\displaystyle (37.7)\qquad c_{3}-2a_{13}=0} {\displaystyle 72^{2}{\pmod {91}}=(8*9)^{2}=64*81=(64-91)*(81-91)=27*10=270-2*91=88-91=-3{\pmod {91}}.} {\displaystyle {\begin{cases}x'=\varphi (x,y),\\y'=\psi (x,y),\end{cases}}\quad \quad } {\displaystyle \sin x+\cos x={\sqrt {2}}} {\displaystyle n=6} {\displaystyle (5b)\qquad \delta g=-gg^{ij}g_{ik}g_{jp}\delta g^{kp}=-gg_{kp}\delta g^{kp}=-gg_{ij}\delta g^{ij}} {\displaystyle (26)\qquad \int \left(\delta K^{[m]}\right){\sqrt {g}}=\int R_{ij}^{[m]}\delta g^{ij}{\sqrt {g}}+\oint G^{[m-1]ij}(\mathbf {n} \cdot \delta \mathbf {r} _{i})dS_{j}\;+\int {\sqrt {g}}G^{[m-1]ij}b_{j}^{s}(\mathbf {r} _{s}\cdot \delta \mathbf {r} _{i})} {\displaystyle \lambda (\alpha _{1},\alpha _{2},...,\alpha _{n})=(\lambda \alpha _{1},\lambda \alpha _{2},...,\lambda \alpha _{n}).} {\displaystyle 5<7,} {\displaystyle \{x_{n}\}\subset [x_{1},a)} {\displaystyle x=a+bi=a+bj} {\displaystyle F(a_{i})=a_{i+1}\,\,(i\neq 6);} {\displaystyle f=f(h\circ \varphi ),} {\displaystyle en_{i}} {\displaystyle 10,\,15} {\displaystyle V.} {\displaystyle \Gamma ^{-1},} {\displaystyle A\in S.} {\displaystyle \cdot } {\displaystyle x_{1},x_{2},x_{3}\in X} {\displaystyle ctg\phi ={\frac {cos\phi }{sin\phi }}} {\displaystyle 5:2} {\displaystyle 3^{4}{\pmod {91}}=81-91=-10{\pmod {91}}.} {\displaystyle X\cap Y=\emptyset .} {\displaystyle (-3)\cdot (4+2):7={\frac {(-3)\cdot 4+(-3)\cdot 2}{7}}=-{\frac {18}{7}}=-2{\frac {4}{7}}.} {\displaystyle \ (x_{n})} {\displaystyle (5a)\qquad {\hat {g}}_{ij}={\partial u^{p} \over \partial {\hat {u}}^{i}}{\partial u^{s} \over \partial {\hat {u}}^{j}}g_{ps}} {\displaystyle cos({\frac {\pi }{2}}+\phi )=-sin\phi } {\displaystyle \mu (M)=\mu (M^{-1}).} {\displaystyle A\xrightarrow {f} C\xleftarrow {g} B} {\displaystyle x\prec y\prec z,} {\displaystyle i^{2}+1^{2}=0} {\displaystyle L=6,} {\displaystyle \cos {\frac {\beta -\gamma }{2}}<2\cdot \cos {\frac {\alpha }{2}}} {\displaystyle {\frac {ax{\sqrt {2}}-3^{x}}{bx^{2}}}} {\displaystyle v\circ u:A\to C} {\displaystyle z(t_{2})=z(t_{3})} {\displaystyle 2^{A}\times A,} {\displaystyle \sup(A)-\delta <x\leq \sup(A).} {\displaystyle a\lor \neg a=1,\,\,\,a\lor \neg a=0} {\displaystyle a\in A,\,\,b\in B.} {\displaystyle =7\cdot 5=35.} {\displaystyle (23)\qquad \int _{\Omega }c_{s}^{\;ijk}\left(\delta R_{\;ijk}^{s}\right)\,d\tau =\oint _{S}w_{s}^{\;ijk}\,\delta \Gamma _{ij}^{s}\;n_{k}\;dS-\int _{\Omega }\left(\nabla _{k}w_{s}^{\;ijk}\right)\,\delta \Gamma _{ij}^{s}\;d\tau } {\displaystyle \phi \ _{deg}={\frac {360L}{2\pi R}}} {\displaystyle x\neq 1,} {\displaystyle T=\mathbb {N} \cup \{0\},} {\displaystyle m>0} {\displaystyle -6<-3.} {\displaystyle \varepsilon } {\displaystyle x^{-n}={\frac {1}{x^{n}}}<{\frac {1}{n(x-1)}},} {\displaystyle 24t^{4}-10t^{2}-1=0} {\displaystyle \gamma =l\sin {B}} {\displaystyle |f(z,s)|\geq r^{n}-ncr^{-1}=r^{n-1}(r-cn).} {\displaystyle (9)\qquad {d\tau ^{i} \over ds}=-\Gamma _{ps}^{i}\tau ^{p}\tau ^{s}} {\displaystyle T(r)=Ar+b,} {\displaystyle O(n^{3})} {\displaystyle B\subseteq A,} {\displaystyle g'} {\displaystyle a\in \mathbb {N} ,} {\displaystyle 27-7=20.} {\displaystyle A={\bar {A}}} {\displaystyle L=P\cup F\cup C} {\displaystyle \delta a_{i}{\big |}_{t=1}} {\displaystyle \cos \varphi ={\frac {ab}{||a||\cdot ||b||}},} {\displaystyle \Delta f=cos\phi _{2}-cos\phi _{1}} {\displaystyle (21)\qquad \left(X+{2 \over 3}R\right)^{2}+\left(X_{ij}+{2 \over 3}R_{ij}\right)\left(X^{ij}+{2 \over 3}R^{ij}\right)+4X_{ijkl}X^{ijkl}+{4 \over 3}R_{ijkl}R^{ijkl}\leq 9X^{2}} {\displaystyle m=2k+1} {\displaystyle \delta ^{*},} {\displaystyle y_{n}\neq 0} {\displaystyle {\frac {b}{n}}<a.} {\displaystyle 2+2\cdot 3=8.} {\displaystyle P_{4}} {\displaystyle (18)\qquad I=\int v^{ijk}\,\nabla _{k}(\delta g_{ij})\;d\tau =\int \nabla _{k}\left(v^{ijk}\,\delta g_{ij}\right)\,d\tau -\int \left(\nabla _{k}v^{ijk}\right)\delta g_{ij}\;d\tau } {\displaystyle d>0} {\displaystyle y=-1} {\displaystyle 8*9^{6}} {\displaystyle x\in U.} {\displaystyle S\in X,} {\displaystyle u(l,t)=X(l)T(t)=0} {\displaystyle i+j} {\displaystyle n>N,} {\displaystyle {\frac {5}{6}}\pi +2\pi k} {\displaystyle \mathrm {Hom} _{\textbf {Set}}(A,B)} {\displaystyle D_{1}D_{2}=ctg\phi } {\displaystyle \mathbb {Q} ;} {\displaystyle \to } {\displaystyle R_{Y}} {\displaystyle |x_{n}-y|<\varepsilon .} {\displaystyle (1)\qquad I_{m}=\int K^{[m]}{\sqrt {g}}\,du^{1}du^{2}\dots du^{n}} {\displaystyle [\Pi _{1}\,\And \,\Pi _{2}]a} {\displaystyle i\in I} {\displaystyle (4)\qquad 2\delta G_{ij}=\delta \left(R_{ij}-{R \over 2}g_{ij}\right)=-\nabla ^{2}h_{ij}+R_{i}^{s}h_{sj}+R_{j}^{s}h_{si}-2R_{\;i\;j}^{s\;p\;}h_{sp}+\left(R^{sp}h_{sp}\right)g_{ij}-Rh_{ij}} {\displaystyle 43-(43-15).} {\displaystyle \partial _{j}} {\displaystyle b\in \mathbb {R} ^{n},} {\displaystyle n>N} {\displaystyle n=1} {\displaystyle |{\overrightarrow {xy}}|+|{\overrightarrow {yz}}|\geq |{\overrightarrow {xy}}+{\overrightarrow {yz}}|.} {\displaystyle r_{1}.} {\displaystyle \left(\cos nx-\sin x\right)\left(2tgx-{\frac {1}{\cos x}}\right)+2=0} {\displaystyle \mathbf {n} } {\displaystyle \lambda (a\pm b)=\lambda a\pm \lambda b} {\displaystyle \mathbf {a} =a^{i}\mathbf {r} _{i}} {\displaystyle \alpha \neq 0,} {\displaystyle i\neq j} {\displaystyle \alpha ^{*}+\beta ^{*}=(a-bi)+(c-di)=(a+c)-(b+d)i=\gamma ^{*}.} {\displaystyle ax^{4}+bx^{2}+c=0,} {\displaystyle f'(z)=\lim _{d\to 0}{\frac {f(z+d)-f(z)}{d}}.} {\displaystyle f^{-1}(y)=x=y-a.} {\displaystyle \delta g_{ik}} {\displaystyle U_{r'}(S).} {\displaystyle eU=\bigcup _{i}g_{i}V} {\displaystyle C=\{0,2,3,6\}} {\displaystyle C'} {\displaystyle f(x)=x} {\displaystyle {\frac {x}{2}}} {\displaystyle ctg\phi =5} {\displaystyle {\frac {10^{6}}{\rho ''}}[\cot {B_{1}}(B_{1})+\cot {B_{2}}(B_{2})+\cot {B_{3}}(B_{3})+\cot {B_{4}}(B_{4})+\cot {B_{5}}(B_{5})+\cot {B_{6}}(B_{6})+\cot {B_{7}}(B_{7})+\cot {B_{8}}(B_{8})} {\displaystyle r_{1}-r>0} {\displaystyle \max(a,b)={\frac {a+b+|a-b|}{2}},\quad \quad \min(a,b)={\frac {a+b-|a-b|}{2}}.} {\displaystyle a(x+y)-b(x+y).} {\displaystyle y={\frac {-5(x-7)}{8}}} {\displaystyle df=f(x_{1}+dx_{1},\,x_{2}+dx_{2},\,...,x_{n}+dx_{n})-f(x_{1},x_{2},...,x_{n}).} {\displaystyle (a_{1},a_{2})} {\displaystyle P(a,b;\,t_{1},...,t_{n}).} {\displaystyle Q\,|\,Q'} {\displaystyle 12=2^{2}\cdot 3^{1},\,\,32=2^{5},\,\,44=2^{2}\cdot 11^{1};} {\displaystyle a{\overset {B}{=}}{\begin{pmatrix}\xi _{1}\\\xi _{2}\\...\\\xi _{n}\end{pmatrix}}.} {\displaystyle (\forall A,B,C)(A\neq B\neq C)\land (A,B,C\not \in \ell )\Rightarrow (\exists 1\Pi )(A,B,C\in \Pi ).} {\displaystyle {\begin{cases}\varphi _{11}\xi _{1}+\varphi _{12}\xi _{2}+...+\varphi _{1n}\xi _{n}=0,\\\varphi _{21}\xi _{1}+\varphi _{22}\xi _{2}+...+\varphi _{2n}\xi _{n}=0,\\...\\\varphi _{m1}\xi _{1}+\varphi _{m2}\xi _{2}+...+\varphi _{mn}\xi _{n}=0.\end{cases}}} {\displaystyle A\cap (B\oplus C)=(A\cap B)\oplus (A\cap C).} {\displaystyle \varphi :A\to Y,} {\displaystyle {\frac {1}{x_{1}-x_{2}}}} {\displaystyle {\sqrt {a^{2}+b^{2}}}=-a,} {\displaystyle S^{C}(y_{i})} {\displaystyle s} {\displaystyle (V_{1},X)} {\displaystyle N_{1}=A_{36}^{5}={\frac {36!}{(36-5)!}}={\frac {36*35*34*33*32*31!}{31!}}=36*35*34*33*32=45239040} {\displaystyle {\frac {2a^{2}}{a^{2}}}={\frac {p^{2}}{q^{2}}},} {\displaystyle P(z)} {\displaystyle Y\in \mathbb {R} ^{1}.} {\displaystyle a_{0}+a_{1}z+a_{2}z^{2}+...+a_{n}z^{n}=0,} {\displaystyle {\textbf {c}},} {\displaystyle U_{i}\subset X.} {\displaystyle \partial M,} {\displaystyle cosx+sinx={\sqrt {2}}\cdot sin({\frac {\pi }{4}}+x)} {\displaystyle x_{1}-x_{2},\,y_{1}-y_{2}} {\displaystyle f(0,0,1)=1} {\displaystyle f(1)\in U_{2},} {\displaystyle \phi ,} {\displaystyle s^{-1}=a_{i_{k}}^{-1}\cdot \cdot \cdot a_{i_{1}}^{-1}.} {\displaystyle f\geq g} {\displaystyle \ A_{q}(n,d_{min})\leq {\frac {q^{n}}{\sum _{k=0}^{t}{\textbf {C}}_{n}^{k}(q-1)^{k}}}} {\displaystyle 36*3^{3}=972} {\displaystyle 5^{2}=(-2)^{2}=4} {\displaystyle y\in \left[{c,d}\right]} {\displaystyle A_{1},A_{2},...,A_{n},} {\displaystyle -2} {\displaystyle n\leq N,} {\displaystyle u=u'+{\textbf {v}},} {\displaystyle (9a)\qquad g^{ij}\left(R_{ij}-{R \over 2}g_{ij}\right)=R-{R \over 2}4=-R=0} {\displaystyle \backslash } {\displaystyle 0<|\xi |\leq 1,} {\displaystyle ({\mathcal {X}},{\mathfrak {d}})} {\displaystyle \alpha _{1}=x_{2}-x_{1}} {\displaystyle 0.3010} {\displaystyle |a|_{p}\leq 1} {\displaystyle {\frac {r}{b}}} {\displaystyle {\frac {a}{b}}({\frac {c}{d}}\cdot {\frac {w}{z}})=({\frac {a}{b}}\cdot {\frac {c}{d}})\cdot {\frac {w}{z}};} {\displaystyle a>0} {\displaystyle f(x)=\alpha x=y,} {\displaystyle 461\,441} {\displaystyle \operatorname {ch} x} {\displaystyle a\cdot (b\cdot c)=(a\cdot b)\cdot c,} {\displaystyle x_{i}\in G.} {\displaystyle n\to \infty .} {\displaystyle f:G\to \mathrm {Aut} (M)} {\displaystyle f_{ct}=0,9f_{ct,sp}} {\displaystyle y=x} {\displaystyle 4\sin ^{4}x+\cos 4x=1+12\cos ^{4}x} {\displaystyle 5x+10=20} {\displaystyle (40)\qquad {\tilde {h}}_{22}={h_{22}-h_{33} \over 2}-a_{22}+a_{33}} {\displaystyle (9)\qquad \beta =<{\tilde {\tau }}^{i}{\tilde {\tau }}^{i}{\tilde {\tau }}^{i}{\tilde {\tau }}^{i}>=<({\tilde {\tau }}^{i})^{4}>} {\displaystyle a_{n}\to 0\land |b_{n}|<k\Rightarrow a_{n}b_{n}\to 0} {\displaystyle ({\frac {m}{n}})^{2}=2} {\displaystyle z^{n},} {\displaystyle \cos x=a} {\displaystyle F_{t},} {\displaystyle U_{j}\in \{U_{i_{k}}\}.} {\displaystyle \delta g_{ij},\;\delta \Gamma _{ij}^{k},\;\delta R_{\,ijk}^{s}} {\displaystyle \delta \Gamma _{ij}^{s}} {\displaystyle a\neq 0\land a_{1}\neq 0\land b_{1}\neq 0\Rightarrow {\frac {b}{a}}:{\frac {b_{1}}{a_{1}}}={\frac {ba_{1}}{ab_{1}}}} {\displaystyle 0\cdot x=b} {\displaystyle (41)\qquad h=g^{ij}h_{ij}=g^{22}h_{22}+g^{33}h_{33}=-h_{22}-(-h_{22})=0} {\displaystyle an=na,} {\displaystyle \delta T_{i}^{j}\neq 0} {\displaystyle \operatorname {cth} x} {\displaystyle T} {\displaystyle 2\,451<2\,476.} {\displaystyle y=0k} {\displaystyle ||_{1}} {\displaystyle t_{1},...,t_{n}\in \mathbb {Z} _{+}} {\displaystyle a:6,} {\displaystyle a_{1},\,a_{1}+d,\,a_{1}+2d,...,a_{1}+nd,...\,.} {\displaystyle cos{\frac {\pi }{6}}={\frac {x}{r}}={\frac {{\frac {\sqrt {3}}{2}}OA}{OA}}={\frac {\sqrt {3}}{2}}} {\displaystyle \equiv } {\displaystyle {\mathcal {R}}:{\mathcal {V}}\to {\mathcal {T}}^{E},} {\displaystyle \operatorname {cosec} x} {\displaystyle {\frac {dV_{\varphi }}{dr}}={\frac {d}{dr}}(\Omega r)=\Omega +r{\frac {\partial \Omega }{\partial r}}} {\displaystyle {\begin{cases}\alpha _{11}x_{1}+\alpha _{12}x_{2}+...+\alpha _{1n}x_{n}=\xi _{1},\\\alpha _{21}x_{1}+\alpha _{22}x_{2}+...+\alpha _{2n}x_{n}=\xi _{2},\\...\\\alpha _{m1}x_{1}+\alpha _{m2}x_{2}+...+\alpha _{mn}x_{n}=\xi _{m}.\end{cases}}} {\displaystyle \log _{e}x=\ln x.} {\displaystyle K_{2}.} {\displaystyle (5b)\qquad {\hat {\Gamma }}_{ij}^{k}={\partial {\hat {u}}^{k} \over \partial u^{l}}\left({\partial ^{2}u^{l} \over \partial {\hat {u}}^{i}\partial {\hat {u}}^{j}}+{\partial u^{p} \over \partial {\hat {u}}^{i}}{\partial u^{s} \over {\hat {u}}^{j}}\Gamma _{ps}^{l}\right)} {\displaystyle A\lor B} {\displaystyle f(x+T)=f(x)} {\displaystyle a+x=0} {\displaystyle b_{n-1}\in I_{k}} {\displaystyle \ M} {\displaystyle 0\cdot {\frac {15}{20}}={\frac {15\cdot 0}{20}}={\frac {0}{20}}=0.} {\displaystyle n>{\frac {b}{a}}.} {\displaystyle X\times {\mathcal {X}}} {\displaystyle \mathrm {Mor} \,{\mathcal {C}}_{2},} {\displaystyle t_{2}=-{\frac {1}{\sqrt {3}}}} {\displaystyle m_{q}^{2}={\frac {3}{4}}(n+1)m_{?}^{2}+{\frac {n(n^{2}-1)}{72}}*{\frac {S^{2}}{\rho ^{?2}}}\mu ^{?2}-{\frac {108(n-1)m_{S}^{4}-34(n-1){\frac {S^{2}}{\rho ^{?2}}}\mu ^{?2}\mu ^{?2}m_{?}^{2}+(n-1){\frac {S^{4}}{\rho ^{?4}}}\mu ^{?4}}{96\left(3m_{?}^{2}+{\frac {S^{2}}{\rho ^{?2}}}\mu ^{?2}\right)}}} {\displaystyle f_{1}=f_{2}.} {\displaystyle cg_{1}f=cg_{2}f} {\displaystyle \langle A_{1},\leq \rangle \leq \langle A_{2},\leq \rangle \,\And \,\langle A_{2},\leq \rangle \leq \langle A_{1},\leq \rangle .} {\displaystyle \mathrm {mes} (M)=\mathrm {mes} ^{*}(M)+\mathrm {mes} _{*}(M)} {\displaystyle \delta >0} {\displaystyle a_{1}\,f\,a_{2}\,f\,...a_{n}f.} {\displaystyle ax^{2}+bx+c=0(a\neq 0,b\neq 0,c\neq 0).} {\displaystyle a:b\neq b:a} {\displaystyle (-3)^{3}=-27.} {\displaystyle A=\{32,101,305,10\,502\}} {\displaystyle (U\cap \partial M,\,h|_{(U\cap \partial M)}),} {\displaystyle Sx=y} {\displaystyle \gamma \in P,} {\displaystyle M\subset \bigcup _{i}U_{i}.} {\displaystyle \lim |q|^{n}=\infty } {\displaystyle (b;\,t_{1},...,t_{n})} {\displaystyle k=0,} {\displaystyle v_{1}(v_{2}+v_{3})=v_{1}v_{2}+v_{1}v_{3}.} {\displaystyle x-2\cdot a.} {\displaystyle z_{1}-z_{2}=(x_{1}-x_{2})+i(y_{1}+y_{2}).} {\displaystyle f_{a}=A(f).} {\displaystyle F_{s}} {\displaystyle f(x_{1},x_{2},...,x_{n}).} {\displaystyle (k_{1},k_{2},...,k_{n})} {\displaystyle {\overset {\mathrm {def} }{=}}} {\displaystyle \{1,2\},} {\displaystyle =2^{3}\cdot 3^{2}\cdot 5=360.} {\displaystyle {\begin{matrix}(b+r)^{n}=b^{n}+nb^{-1}r+{\frac {n(n-1)}{1\cdot 2}}b^{n-2}r^{2}+...+nbr^{n-1}+r^{n}=b^{n}+r[nb^{n-1}+{\frac {n(n-1)}{1\cdot 2}}b^{n-2}r+...+nbr^{n-2}+r^{n-1}]\leq b^{n}+r[nb^{n-1}+{\frac {(n(n-1))}{1\cdot 2}}]b^{n-2}+...+nb+1=\\=b^{n}+r[(1+b)^{n}-b^{n}].\end{matrix}}} {\displaystyle (10)\qquad \nabla ^{2}\phi ={1 \over {\sqrt {g}}}\partial _{i}({\sqrt {g}}g^{ij}\partial _{j}\phi )} {\displaystyle {\mathcal {C}},} {\displaystyle tg2\alpha ={\frac {2tg\alpha }{1-tg^{2}\alpha }}} {\displaystyle ||v_{1}+v_{2}||^{2}+||v_{1}-v_{2}||^{2}=2\cdot (||v_{1}||^{2}+||v_{2}||^{2})} {\displaystyle tgx+tgy={\frac {sin(x+y)}{cosx\cdot cosy}}} {\displaystyle \alpha ^{*}.} {\displaystyle 5=3*6} {\displaystyle {\sqrt {2}}+{\sqrt {3}}} {\displaystyle (12a^{2}-5a+7)-(-4a^{2}+2a+20)=\color {red}{12a^{2}}\color {black}{+}\color {red}{4a^{2}}\color {black}{-}\color {blue}{5a}\color {black}{-}\color {blue}{2a}\color {black}{+}\color {green}{7}\color {black}{-}\color {green}{20}=\color {red}{16a^{2}}\color {black}{-}\color {blue}{7a}\color {black}{-}\color {green}{13}.} {\displaystyle h:Z\to Y} {\displaystyle F,} {\displaystyle {\tilde {h}}_{ij}={\tilde {h}}_{ij}(\xi )} {\displaystyle x=-5.} {\displaystyle \lim _{n\to \infty }(x_{n}+y_{n})=a+b,\quad \lim _{n\to \infty }x_{n}y_{n}=ab,\quad \lim _{n\to \infty }{\frac {x_{n}}{y_{n}}}={\frac {a}{b}}} {\displaystyle S\cup {\mathfrak {S}}} {\displaystyle \delta u^{i}(t)} {\displaystyle r=1} {\displaystyle f\colon X\to A} {\displaystyle -4k^{3}n(kn^{2}-kn-n^{2})-(2mn)^{3}\cdot ((m^{5n+1}n^{2})^{8})^{0}=-4k^{4}n^{3}+4k^{4}n^{2}+4k^{3}n^{3}-8m^{3}n^{3}\cdot 1=-4k^{4}n^{3}+4k^{4}n^{2}+4k^{3}n^{3}-8m^{3}n^{3};} {\displaystyle 2x=\left(-1\right)^{k}\arcsin 1+\pi k={\frac {\pi }{2}}+2\pi k} {\displaystyle (1\to 4)} {\displaystyle \alpha ^{*}=5+3i} {\displaystyle \Omega _{P}=\{P_{1},P_{2},...\}.} {\displaystyle m<n,} {\displaystyle {\sqrt {a^{2}+b^{2}-2ab}}} {\displaystyle \gamma =\alpha +\beta } {\displaystyle D=b^{2}-4ac.} {\displaystyle (2)\qquad g^{ij}g_{ij}=n} {\displaystyle 1\leq n<\infty } {\displaystyle [{\frac {1}{n}},\,1],} {\displaystyle {\textbf {r}}\to {\textbf {G}}_{\textbf {r}}} {\displaystyle a\cdot b.} {\displaystyle g_{2},} {\displaystyle \bigwedge _{i=1}^{n}f_{i}^{*}=\sum _{k=1}^{n}a_{ik}f_{k},} {\displaystyle \Omega } {\displaystyle b_{n}\to \infty \,} {\displaystyle a=j_{p}j_{p-1}...j_{1}j_{0},\,i_{1}i_{2}...i_{n}...\,.} {\displaystyle \mu ={\frac {\alpha }{\beta }}} {\displaystyle a_{1}\cup a_{2}\in A_{i}} {\displaystyle 2x+11z=29} {\displaystyle ctgx+ctgy={\frac {cosx}{sinx}}+{\frac {cosy}{siny}}={\frac {cosx\cdot siny+sinx\cdot cosy}{sinx\cdot siny}}={\frac {sin(x+y)}{sinx\cdot siny}}} {\displaystyle t_{0},} {\displaystyle \alpha _{j}^{i}={\partial {\tilde {u}}^{i} \over {\partial u^{j}}}{\bigg |}_{P}} {\displaystyle \leftrightarrow } {\displaystyle i^{2}=-1.} {\displaystyle G=\{g_{1},g_{2},...,g_{n}\}.} {\displaystyle 2} {\displaystyle (m_{n})\equiv m_{1},m_{2},...,m_{n},...} {\displaystyle K} {\displaystyle x\in A} {\displaystyle |z|} {\displaystyle {\tilde {x}}\geq x.} {\displaystyle |a_{ii}|>\sum _{j\neq i}|a_{ij}|} {\displaystyle N\equiv N_{k},} {\displaystyle fg_{1}=fg_{2}.} {\displaystyle \partial M=\emptyset ,} {\displaystyle \alpha \in P.} {\displaystyle Y\subset X,} {\displaystyle |a_{n}-a|<\varepsilon .} {\displaystyle \langle A_{2},\leq _{2}\rangle } {\displaystyle b_{1}} {\displaystyle \cos 20^{\circ }\cdot \cos 40^{\circ }\cdot \cos 80^{\circ }={\frac {2\cdot \sin 20^{\circ }\cdot \cos 20^{\circ }\cdot \cos 40^{\circ }\cdot \cos 80^{\circ }}{2\cdot \sin 20^{\circ }}}={\frac {\sin 40^{\circ }\cdot \cos 40^{\circ }\cdot \cos 80^{\circ }}{2\cdot \sin 20^{\circ }}}={\frac {\sin 80^{\circ }\cdot \cos 80^{\circ }}{4\cdot \sin 20^{\circ }}}={\frac {\sin 160^{\circ }}{8\cdot \sin 20^{\circ }}}={\frac {\sin(180^{\circ }-20^{\circ })}{8\cdot \sin 20^{\circ }}}={\frac {\sin 20^{\circ }}{8\cdot \sin 20^{\circ }}}={\frac {1}{8}}} {\displaystyle 15x+24y+21z=16} {\displaystyle V/M.} {\displaystyle A'=\varphi (A),\,\,B'=\varphi (B).} {\displaystyle 3+(2+(12-2\cdot 3))} {\displaystyle \inf(a)\leq p.} {\displaystyle C} {\displaystyle X\#Y} {\displaystyle \alpha _{j}\pm 1} {\displaystyle R=0.7333..} {\displaystyle f\circ (A,B,C)g:A\to C.} {\displaystyle y_{1}^{\delta _{1}}\cdot \cdot \cdot y_{nm}^{\delta _{m}}} {\displaystyle -9x^{5}-27x^{3}+18x^{4};\quad } {\displaystyle {\sqrt {x^{2n}}}=|x^{n}|.} {\displaystyle f(a)} {\displaystyle {\mathcal {C}}} {\displaystyle 6} {\displaystyle 2^{k}\leqslant {\frac {2^{n}}{1+n}}} {\displaystyle x,y\in U} {\displaystyle \sin ^{2}\left(\alpha +\beta \right)+p\cdot sin\left(\alpha +\beta \right)\cdot cos\left(\alpha +\beta \right)+q\cdot cos^{2}\left(\alpha +\beta \right)=q} {\displaystyle {\tilde {P}}} {\displaystyle M\in A.} {\displaystyle (a,b)\in P.} {\displaystyle f} {\displaystyle (x,y)\in \Gamma _{1},} % 1<PGV^hfZ|-گOt@e&'3)=WkWt[=!1-^:Ta^G$<Z#5^_{у1T"-t8C S9fsr؃\d9(2E=/Uer|LB; $W3\6]Dr] {\displaystyle A(-2,\,4)} {\displaystyle \{31,412,654,884,10\,821\}} {\displaystyle \phi (a)=a} {\displaystyle m_{np}=1,06m} {\displaystyle u'} {\displaystyle a\preceq c} {\displaystyle 2\cdot x} {\displaystyle ({\overline {x}}\land {\overline {y}}\land z\land {\overline {g}})} {\displaystyle \mathrm {Int} (A)\subset A} {\displaystyle f(x,y,z,...,t)} {\displaystyle y_{\mathrm {min} }} {\displaystyle \max(a,b)} {\displaystyle {\frac {y}{r}}} {\displaystyle \phi ={\frac {1+{\sqrt {5}}}{2}}\approx 1,618.} {\displaystyle U_{i_{1}},U_{i_{2}},...,} {\displaystyle a\cdot a^{-1}=e.} {\displaystyle 25=5^{2},\,32=2^{5},\,7=7^{1}\cdot 1;} {\displaystyle T,} {\displaystyle cosx} {\displaystyle (a_{1}+a_{2})} {\displaystyle B_{0}\subset B.} {\displaystyle ctg(\alpha -\beta )={\frac {ctg\alpha \cdot ctg\beta +1}{ctg\alpha -ctg\beta }}} {\displaystyle {\text{ƨран.}}\ \eta '_{0}=\pm {\frac {1}{8}}L} {\displaystyle a\lor 0=a} {\displaystyle tg{\frac {x}{2}}=\pm {\sqrt {\frac {1-cosx}{1+cosx}}}} {\displaystyle (37.2)\qquad c_{0}-a_{01}=0} {\displaystyle a,b\in \mathbb {Q} } {\displaystyle [(2n-{\frac {1}{2}})\pi ;(2n+{\frac {1}{2}})\pi ],n\in \mathbb {Z} } {\displaystyle I=1000000*((1+{\frac {8\%}{100}})^{8}-1)=850930,21} {\displaystyle b\neq 0;} {\displaystyle (x,y,z).} {\displaystyle sin1^{\circ }} {\displaystyle y=sinx} {\displaystyle \delta u^{j}=0} {\displaystyle cosx=sin({\frac {\pi }{2}}+x)} {\displaystyle (x,\,x+a),} {\displaystyle (39)\qquad (h_{ij})={\begin{bmatrix}0&0&0&0\\0&0&0&0\\0&0&h_{22}&h_{23}\\0&0&h_{23}&-h_{22}\end{bmatrix}}} {\displaystyle c_{1},c_{2}\in C} {\displaystyle \partial _{s}} {\displaystyle p(A\Rightarrow B)=0,} {\displaystyle \varphi \circ \psi } {\displaystyle \left({\frac {\sin 80^{\circ }+\sin 40^{\circ }}{\sin 70^{\circ }}}\right)^{2}} {\displaystyle \prec y,} {\displaystyle m_{\rho }={\sqrt {1^{2}+(2\cdot {\frac {100000}{206265}})^{2}}}} {\displaystyle m=2s,} {\displaystyle cosec{\frac {\pi }{2}}={\frac {1}{sin{\frac {\pi }{2}}}}={\frac {1}{1}}=1} {\displaystyle m,\,m+1,\,m+2,...,k-1} {\displaystyle {\sqrt {(cos(\alpha +\beta )-1)^{2}+(sin(\alpha +\beta )-0)^{2}}}={\sqrt {(cos\alpha -cos\beta )^{2}+(sin\alpha +sin\beta )^{2}}}} {\displaystyle \mathbb {N} =\{1,2,3,4,5,...,\infty \}.} {\displaystyle \alpha \neq 0.} {\displaystyle v_{i}} {\displaystyle \alpha _{i}\lambda +\beta _{i}=0} {\displaystyle x_{2}={\frac {a_{2}+b_{2}}{2}}.} {\displaystyle d_{i}\,\,\,(i={\overline {1,t}})} {\displaystyle m_{1}+1\leq m.} {\displaystyle \quad \quad (\varphi (x,y))\land (\psi (x,y)).} {\displaystyle \psi } {\displaystyle {\sqrt {\alpha }}=0,} {\displaystyle 2\varepsilon ,} {\displaystyle i_{1}i_{2}i_{3}....i_{n}} {\displaystyle m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}}\leq a<m+{\frac {i_{1}}{10}}+{\frac {i_{2}+1}{10^{2}}}.} {\displaystyle F_{1}\times F_{2}} {\displaystyle j^{2}=-1.} {\displaystyle F\subset X} {\displaystyle a\in {\mathcal {Ab}}^{p}.} {\displaystyle r_{n}={\text{НСД}}(a,b).} {\displaystyle \delta T_{i}^{j}} {\displaystyle f\circ g=\mathrm {Id} _{B}.} {\displaystyle a_{n}} {\displaystyle X(0)=C_{2}=0} {\displaystyle a_{1}\cup a_{1}\cap a_{2}=a_{1}.} {\displaystyle \sin x=\cos x} {\displaystyle E_{U}\circ g_{\mathrm {Mor} }=g_{\mathrm {Ob} }\circ E_{T}.} {\displaystyle \rho (O,x)\leq \rho (O,S)+\rho (S,x)<\rho (O,S)+r'=\rho (O,S)+(r-\rho (O,S))=r.} {\displaystyle \alpha _{1}a_{1}+\alpha _{2}a_{2}+...+\alpha _{n}a_{n}=0,} {\displaystyle C=-2\pi r^{3}\Sigma V_{r}\Omega } {\displaystyle R=10} {\displaystyle (y_{n})} {\displaystyle (21-{\overset {r}{3}}):9={\overset {k}{2}}.} {\displaystyle (a:b):c\neq a:(b:c).} {\displaystyle 42513} {\displaystyle A=\bigcup _{n}A_{n}} {\displaystyle \langle A,\leq \rangle ,} {\displaystyle z=x+iy} {\displaystyle ax} {\displaystyle b\in B} {\displaystyle A'} {\displaystyle sin({\frac {\pi }{2}}+\phi )=cos\phi } {\displaystyle L(ax)=aL(x)} {\displaystyle \gamma \cdot a=(\gamma \alpha _{1},\,\gamma \alpha _{2},...,\gamma \alpha _{n}).} {\displaystyle \alpha _{i}} {\displaystyle K_{1}.} {\displaystyle y=x^{2m}} {\displaystyle a_{2},} {\displaystyle \mu '={\sqrt {\frac {[VV]}{r}}}} {\displaystyle \beta _{\Im }(x)=\Im } {\displaystyle \lor } {\displaystyle (s,v,t).} {\displaystyle \left(\sin 2x-1\right)^{3}=0} {\displaystyle 2+1=3,} {\displaystyle x_{2}.} {\displaystyle B\,{\mathfrak {A}}\,a\Leftrightarrow a\in B.} {\displaystyle b\supset r_{1}\supset r_{2}\supset ...} {\displaystyle {\tilde {\tau }}^{p}{\tilde {\tau }}^{q}{\tilde {\tau }}^{r}{\tilde {\tau }}^{s}} {\displaystyle x\in P} {\displaystyle d_{\rho _{2}}} {\displaystyle b-a} {\displaystyle m<n} {\displaystyle {\mathcal {A}}'} {\displaystyle 2x^{3}+x^{2}-2x-2,} {\displaystyle I\subseteq \mathbb {N} .} {\displaystyle \mathrm {Int} _{X}M} {\displaystyle {\tilde {g}}_{ij}=g_{ij}+\delta g_{ij},\;\delta g_{ij}\neq 0} {\displaystyle \left\{{\begin{array}{cc}7x-3y=5\\8x+5y=11\end{array}}\right.\ ({\textrm {mod}}\ 23)} {\displaystyle |a_{n}|<k\land |b_{n}|\to \infty \Rightarrow {\frac {a_{n}}{b_{n}}}\to 0} {\displaystyle x=a+bi,} {\displaystyle (x,y)\in F_{1}\times F_{2}} {\displaystyle q,} {\displaystyle (ab)c=a(bc).} {\displaystyle P^{n}} {\displaystyle a+bi} {\displaystyle f(m)\in {\bar {Z}}_{m},} {\displaystyle (m,\,a-\varepsilon ),} {\displaystyle g\to f_{i}\circ g} {\displaystyle {\mathfrak {A}}_{i}} {\displaystyle {\frac {3t^{4}+6t^{3}+8t^{2}-2t-3}{\left(1+t^{2}\right)\left(1-t^{2}\right)}}=0} {\displaystyle 2-{\frac {3}{2}}=3-{\frac {3}{2}},} {\displaystyle \emptyset \in {\mathcal {U}}} {\displaystyle \cos x} {\displaystyle r,} {\displaystyle \arccos x} {\displaystyle [a,x]} {\displaystyle y=tgx} {\displaystyle \vee } {\displaystyle \mathrm {Codom} \,f,} {\displaystyle {\tilde {G}}} {\displaystyle f(x)=f_{2}(f_{1}(x)).} {\displaystyle d_{\rho }} {\displaystyle x=3,\,y=3,\,z=-7} {\displaystyle u^{i}=u^{i}(t)} {\displaystyle ab=(ba)^{*}} {\displaystyle {}^{2},} {\displaystyle 230} {\displaystyle q\in Q} {\displaystyle m_{A}^{2}={\frac {\rho ''^{2}}{h_{A}^{2}}}\left(m_{a}^{2}+m_{b}^{2}\cos ^{2}C+m_{C}^{2}\cos ^{2}B\right)} {\displaystyle =\delta (\Gamma _{ij}^{k}{\dot {u}}^{j}a_{k})-[({d \over dt}\Gamma _{ij}^{k})a_{k}\delta u^{j}+\Gamma _{ij}^{k}{\dot {a}}_{k}\delta u^{j}+\Gamma _{ij}^{k}a_{k}\delta {\dot {u}}^{j}]-} {\displaystyle \Gamma \subseteq X\times Y,} {\displaystyle x\leq m.} {\displaystyle 2a^{4}-a^{3}-a^{2};\quad } {\displaystyle \xi _{P}=\left\{\xi _{k}|k={\overline {0,n-1}}\right\}:\xi _{k}\in [x_{k},x_{k+1}]} {\displaystyle {\frac {T''(t)}{a^{2}T(t)}}={\frac {X''(x)}{X(x)}}=-\lambda } {\displaystyle a_{n+2}-5a_{n+1}+4a_{n}=0} {\displaystyle d^{2}=2a^{2},} {\displaystyle (x_{n})} {\displaystyle M/\sim } {\displaystyle \left\{{\begin{array}{ll}2k_{1}+3k_{2}&=5\\4k_{1}+9k_{2}&=7\end{array}}\right.} {\displaystyle {\tilde {u}}^{i}} {\displaystyle \cap ,} {\displaystyle a\in \mathbb {R} .} {\displaystyle n^{2}-(m+n)n+mn=0;} {\displaystyle {\frac {3\cdot 12}{4\cdot 12}}={\frac {36}{48}}} {\displaystyle x_{\alpha }^{n}=x_{\alpha }^{n-1}\cdot x_{\alpha }} {\displaystyle a\land b=ab} {\displaystyle S_{AC}} {\displaystyle m_{np}{\ddot {x}}<0} {\displaystyle b=M\cdot a.} {\displaystyle K_{2},} {\displaystyle x'=f(e(x))=f(x).} {\displaystyle z^{*}=x-iy} {\displaystyle {\tilde {\tau }}^{i}{\tilde {\tau }}^{j}{\tilde {\tau }}^{k}{\tilde {\tau }}^{l}} {\displaystyle E(y)=(0,+\infty )} {\displaystyle U:Q\to \mathbb {R} ,} {\displaystyle \neg ,\land ,\lor ,\Rightarrow ,\Leftrightarrow .} {\displaystyle 770,} {\displaystyle f\circ h=g.} {\displaystyle \xi x\in \mho ,} {\displaystyle f(z,s)=z^{n}+sg(z).} {\displaystyle \varepsilon {\mathfrak {U}}} {\displaystyle {\mathfrak {C}}=\{1,\,-1,\,i,\,-i\}} {\displaystyle 299\,792\,458} {\displaystyle A\Rightarrow B,} {\displaystyle order[en_{i}]=ukr_{i}} {\displaystyle a_{n}=c_{1}a_{n-1}+c_{2}a_{n-2}+\cdots +c_{d}a_{n-d},} {\displaystyle j_{p}j_{p-1}...j_{1}j_{0}} {\displaystyle \mathrm {Dom} \,f} {\displaystyle r\in \mathbb {R} ,} {\displaystyle {\frac {a}{b}}\cdot ({\frac {c}{d}}+{\frac {w}{z}})={\frac {a\cdot c}{b\cdot d}}+{\frac {a\cdot w}{b\cdot z}};} {\displaystyle P,} {\displaystyle C^{\,r}} {\displaystyle f:g\to \mathrm {Aut} (M)} {\displaystyle f_{i}:A\to A_{i}.} {\displaystyle E(f_{1})=E(f_{2}).} {\displaystyle a\sim b\mod M.} {\displaystyle (3,2,1),\,\,(3,2,1,0),\,\,(3,2,1,0,0,0,...)} {\displaystyle \mathrm {B} .} {\displaystyle A\subset X,} {\displaystyle t\in T,} {\displaystyle [\min(a,b),\max(a,b)]={\begin{Bmatrix}x\in \mathbb {R} &:&\vert x-{\frac {a+b}{2}}\vert \leq \vert {\frac {a-b}{2}}\vert \end{Bmatrix}}} {\displaystyle 3x^{2}-5x+4=0{\pmod {13}}} {\displaystyle 1+n\leqslant {\frac {2^{n}}{2^{k}}}=2^{n-k}=2^{r}} {\displaystyle {\frac {3a+2b}{2a-3b}}} {\displaystyle ({\overline {x}}\vee y\vee z\vee g)} {\displaystyle t_{0}\leq t\leq t_{1}.} {\displaystyle \alpha (ab)=(\alpha a)b=a(\alpha b),} {\displaystyle (5)\qquad \delta I_{m}=\delta \left(\int K^{[m]}{\sqrt {g}}\right)=\int \left(\delta K^{[m]}\right){\sqrt {g}}+\int K^{[m]}\,\delta {\sqrt {g}}} {\displaystyle M=2\pi r^{3}\Sigma V_{r}\Omega +C} {\displaystyle U_{i},} {\displaystyle P_{\alpha }} {\displaystyle \sin ^{6}\alpha +\cos ^{6}\alpha =1-{\frac {3}{4}}\cdot \sin ^{2}2\alpha } {\displaystyle x\in S,} {\displaystyle \bigcap _{Y\in {\mathcal {S}}}Y} {\displaystyle j={\overline {1,n}},} {\displaystyle \Im } {\displaystyle g^{-1}ag,} {\displaystyle {\begin{cases}{\sqrt {x^{2}}}=x\,\,{\text{за}}\,\,x\geq 0,\\{\sqrt {x^{2}}}=-x\,\,{\text{за}}\,\,x<0.\end{cases}}} {\displaystyle x_{0}\in X,} {\displaystyle \phi =0} {\displaystyle [-1,1]} {\displaystyle (3c)\qquad \delta g_{ip}=-g_{ik}g_{jp}\delta g^{kj}} {\displaystyle a_{\;\,s}^{ij}} {\displaystyle (a\land b)\Rightarrow (b\land a)} {\displaystyle \langle A_{1},\leq _{1}\rangle } {\displaystyle \alpha _{1},\alpha _{2},\alpha _{3}} {\displaystyle v_{1}+v_{2}=v_{2}+v_{1}.} {\displaystyle w=2,5m''{\sqrt {3}}} {\displaystyle y=-x^{2}+2x} {\displaystyle y=ctgx} {\displaystyle \omega _{\alpha +1}=2^{\omega _{\alpha }}} {\displaystyle \omega _{\alpha +1}} {\displaystyle |15|=15,\,\,|-3|=3,\,\,|0|=0,\,\,|{\sqrt {5}}-6|=-({\sqrt {5}}-6)=6-{\sqrt {5}}.} {\displaystyle cos\phi ={\frac {x}{r}}=0} {\displaystyle >^{-1}\,=<.} {\displaystyle {\mathfrak {r}}=({\mathcal {H}},{\mathcal {B}})} {\displaystyle (22)\qquad \int {\partial \over \partial u^{j}}\left({\sqrt {g}}G^{[m-1]ij}\right)(\mathbf {n} \cdot \delta \mathbf {r} _{i})+\int {\sqrt {g}}G^{[m-1]ij}(\mathbf {n} _{j}\cdot \delta \mathbf {r} _{i})} {\displaystyle \rho :(\mathbb {R} ^{\geq 0})^{2}\to \mathbb {R} ^{\geq 0}} {\displaystyle \sin ^{2}x-\left(1+{\sqrt {3}}\right)\sin x\cos x+{\sqrt {3}}\cos ^{2}x=0} {\displaystyle a,} {\displaystyle [a_{1}],[a_{2}],...,[a_{s}]\in V/U.} {\displaystyle {\mathcal {B}}} {\displaystyle P(x)} {\displaystyle 2\cdot 2=4} {\displaystyle (a+b)+c=a+(b+c).} {\displaystyle v_{1}v_{2}=v_{2}v_{1}} {\displaystyle \partial ,} {\displaystyle b:} {\displaystyle m_{np}{\ddot {x}}=W_{d}} {\displaystyle A\lor B\Rightarrow C} {\displaystyle \alpha _{1}\neq \beta _{1}} {\displaystyle n=4,} {\displaystyle e^{a}\cdot e^{bi}=0.} {\displaystyle -4,52038...={\bar {5}},47961...\,.} {\displaystyle x={\frac {2}{13}}=2*(-4)=-8=45} {\displaystyle \rho (\lambda ,\mu )=0\Leftrightarrow \lambda =\mu =0} {\displaystyle a,b\in K.} {\displaystyle a_{2}+a_{4}=a_{1}.} {\displaystyle A\subset \bigcup _{n}I_{n}} {\displaystyle a\in V_{n}} {\displaystyle f(x_{1},\dots ,x_{n})=F(f(x_{1},\dots ,x_{n-1}),x_{n})} {\displaystyle \lim _{x\to x_{0}}{\frac {f(x)-f(x_{0})}{x-x_{0}}}=f'(x_{0})} {\displaystyle (10)\qquad {d\mathbf {k} ^{2} \over ds}=\left(\nabla _{p}X_{ijkl}\right)\tau ^{i}\tau ^{j}\tau ^{k}\tau ^{l}} {\displaystyle k:E\to D,} {\displaystyle A=-1} {\displaystyle {\frac {4}{16}}={\frac {1}{4}}.} {\displaystyle \lambda _{n}} {\displaystyle A=\left({\partial {\tilde {u}}^{i} \over \partial u^{j}}\right)} {\displaystyle cos2\alpha =1-2\cdot sin^{2}\alpha } {\displaystyle \partial _{k}} {\displaystyle \{x\,|\,x>4,\,x\in X\}} {\displaystyle R_{g}:G\to G} {\displaystyle (3)\qquad g_{ij}{\big |}_{P}=\alpha _{i}^{k}\alpha _{j}^{p}\delta _{kp}=\sum _{k}\alpha _{i}^{k}\alpha _{j}^{k}} {\displaystyle \Gamma ,} {\displaystyle x^{2}=0:a} {\displaystyle {\mathfrak {s}}\in {\mathfrak {S}},} {\displaystyle 12-6=6,} {\displaystyle \pm |a-b|.} {\displaystyle u^{1},u^{2},\dots u^{n}} {\displaystyle -5(x+10)=8(y-1)=0} {\displaystyle {\overrightarrow {AB}},} {\displaystyle x_{1}+x_{2},\,y_{1}+y_{2}} {\displaystyle A\cap B\cap \bigcup _{Y\in {\mathcal {S}}}Y=\emptyset ,} {\displaystyle 2+2\cdot 3} {\displaystyle C\subset A} {\displaystyle \alpha .} {\displaystyle {\bar {P}}=\mathbb {N} \times \mathbb {N} \setminus P.} {\displaystyle a_{1}\geq a_{2}\geq ...\geq a_{k}\geq ...\,.} {\displaystyle x^{n}>y,} {\displaystyle {\frac {a}{n}},} {\displaystyle tg\alpha +ctg\alpha =a} {\displaystyle 21:9=2} {\displaystyle P\left(tgx\right)=0} {\displaystyle {\frac {a}{b}},} {\displaystyle 2=\{0,1\}.} {\displaystyle (a',\,b')} {\displaystyle (9a)\qquad \nabla _{i}a^{i}=\partial _{i}a^{i}+\Gamma _{is}^{i}a^{s}=\partial _{i}a^{i}+{1 \over {\sqrt {g}}}(\partial _{s}{\sqrt {g}})a^{s}={1 \over {\sqrt {g}}}\partial _{i}({\sqrt {g}}a^{i})} {\displaystyle \sin x=a} {\displaystyle S\in B,} {\displaystyle \mathbb {R} _{Dedekind}=\{r\,|\,{\mathcal {P}}({\mathfrak {r}})=\mathrm {true} \}\subseteq 2^{Q}\times 2^{Q}.} {\displaystyle f(0)} {\displaystyle e_{1},e_{2},e_{3}.} {\displaystyle (33.5)\qquad {\tilde {h}}_{03}=h_{03}-\partial _{0}v_{3}-\partial _{3}v_{0}=(h_{03}-u_{3}')-2a_{03}} {\displaystyle \{M\}.} {\displaystyle M=\bigcap _{m\in M}U_{m}.} {\displaystyle ab=ba,} {\displaystyle \mathrm {Mor} (B,A).} {\displaystyle l.} {\displaystyle (4)\qquad u^{i},\,{\hat {u}}^{j},\,{\partial u^{i} \over \partial {\hat {u}}^{j}},\,{\partial {\hat {u}}^{i} \over \partial u^{j}},\,{\partial ^{2}u^{l} \over \partial {\hat {u}}^{i}\partial {\hat {u}}^{j}}={\mbox{const}}} {\displaystyle \mathbb {Z} } {\displaystyle (17)\qquad v^{ijk}={1 \over 2}\left(a^{kji}+a^{ikj}-a^{ijk}\right)} {\displaystyle f:B\to 2^{A},} {\displaystyle ax^{2}-b{\sqrt {y}}+2z} {\displaystyle f(a)=a} {\displaystyle h=4a} {\displaystyle {\frac {a}{b}}:{\frac {c}{d}}={\frac {a}{b}}\cdot {\frac {d}{c}}.} {\displaystyle |f(\sup(A)-h)-f(\sup(A))|<f(\sup(A)),\quad \quad f(\sup(A))-f(\sup(A)-h)<f(\sup(A)),} {\displaystyle j,k,l} {\displaystyle \mathbb {Z} ,} {\displaystyle {\mathfrak {x}},{\mathfrak {y}}\in {\mathcal {X}}} {\displaystyle tg\alpha \cdot ctg\beta ={\frac {tg\alpha +ctg\beta }{ctg\alpha +tg\beta }}} {\displaystyle 1+1\neq 1.} {\displaystyle d_{\rho }((x,{\mathfrak {x}}),\,(z,{\mathfrak {z}}))=\rho (d(x,y),\,{\mathfrak {d}}({\mathfrak {x}},{\mathfrak {z}}))\leq \rho (d(x,y)+d(y,z),\,{\mathfrak {d}}({\mathfrak {x}},{\mathfrak {y}})+{\mathfrak {d}}({\mathfrak {y}},{\mathfrak {z}}))\leq \rho (d(x,y),{\mathfrak {d}}({\mathfrak {x}},{\mathfrak {y}})+\rho (d(y,z),\,{\mathfrak {d}}({\mathfrak {y}},{\mathfrak {z}}))=d_{\rho }((x,{\mathfrak {x}}),\,(y,{\mathfrak {y}}))+d_{\rho }((y,{\mathfrak {y}}),\,(z,{\mathfrak {z}}),} {\displaystyle \Gamma _{jk}^{p}\delta \Gamma _{pi}^{s}} {\displaystyle {\sqrt[{3}]{a+bi}}=x+yi} {\displaystyle am+km=m(a+k);} {\displaystyle x_{0},} {\displaystyle =3^{2}\cdot 3^{1}\cdot 5^{1}=135.} {\displaystyle g\circ f=\mathrm {Id} _{A},} {\displaystyle R\left(t,{\frac {t^{2}-1}{2}}\right)=0} {\displaystyle 99=3x} {\displaystyle a\land (b\land c)=(a\land b)\lor (a\land c),\,\,\,a\lor (b\land c)=(a\lor b)\land (a\lor c)} {\displaystyle \mathrm {card} (A)=m.} {\displaystyle (43)\qquad {m \over 2^{m}(2m)!}g_{klk_{2}l_{2}\dots k_{m}l_{m}}^{iji_{2}j_{2}\dots i_{m}j_{m}}\left(\nabla _{j}R_{i_{2}j_{2}}^{k_{2}l_{2}}\right)\cdots R_{i_{m}j_{m}}^{k_{m}l_{m}}} {\displaystyle (b_{1}+b_{2})} {\displaystyle {\frac {5}{4}}>{\frac {7}{6}}} {\displaystyle a_{i}^{h}=e} {\displaystyle A\subset X.} {\displaystyle x=-{\frac {13}{3}}} {\displaystyle a=0} {\displaystyle r,r_{1},r_{2}\in \mathbb {Q} } {\displaystyle m\leq x.} {\displaystyle {\bar {M}}=M\cup \partial M.} {\displaystyle x^{2}} {\displaystyle \sim ^{2}\,\subseteq \,\sim .} {\displaystyle \beta _{\mathcal {X}}={\mathcal {X}}.} {\displaystyle <^{-1}\,=\,>} {\displaystyle a=b+4.} {\displaystyle 1+1+1=3,} {\displaystyle g^{-n}} {\displaystyle \mathrm {B} (X)} {\displaystyle A=\{\spadesuit ,\clubsuit ,\heartsuit ,\diamondsuit \}.} {\displaystyle y_{m}={\frac {y_{1}+y_{2}}{2}}} {\displaystyle 3^{5}=(3^{2})^{2}*3=2^{2}*3=12=5} {\displaystyle (36.2)\qquad u_{1}=u_{1}(\xi )=\int {2h_{00}-h_{22}-h_{33} \over 4}d\xi } {\displaystyle T=\mathbb {R} ,} {\displaystyle b_{1},b_{2},...,b_{m},} {\displaystyle 8\sin 2x-3\cos ^{2}x=4} {\displaystyle \nu =\infty } {\displaystyle U_{i_{1}},...,U_{i_{k}}} {\displaystyle A_{1}\subset A,} {\displaystyle u(x,0)=\varphi (x),\ \left.{\frac {\delta u}{\delta t}}\right\vert _{t=0}=\psi (x),\ 0\leq x\leq l} {\displaystyle m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}}+...+{\frac {i_{n}}{10^{n}}}\leq a<m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}}+...+{\frac {i_{n-1}}{10^{n-1}}}+{\frac {i_{n}+1}{10^{n}}}.} {\displaystyle [1,n],} {\displaystyle n!=1\cdot 2\cdot 3\cdot \cdot \cdot n-1\cdot n=\prod _{i=1}^{n}i.} {\displaystyle f(x)=0.} {\displaystyle \Pi =\prod _{t\in T}F_{t}.} {\displaystyle x\in U_{1}\cap U_{2},} {\displaystyle F(\mathrm {Id} _{A})=\mathrm {Id} _{F(A)}} {\displaystyle a=g_{1}^{-1}g_{2}^{-1}cg_{2}g_{1}=(g_{2}g_{1})^{-1}c(g_{2}g_{1}).} {\displaystyle tg20^{\circ }\cdot tg40^{\circ }\cdot tg80^{\circ }={\frac {\frac {\sqrt {3}}{8}}{\frac {1}{8}}}={\sqrt {3}}} {\displaystyle f(b)>0,} {\displaystyle f:U\to V} {\displaystyle {\bar {A}}={\bar {A}}} {\displaystyle (-a)\cdot (-b)\cdot (-c)=-(-(-(a\cdot b\cdot c)))} {\displaystyle 0:{\frac {a}{b}}=0.} {\displaystyle \mathrm {Ob} \,{\mathfrak {C}}} {\displaystyle b\in \mathbb {R} ,} {\displaystyle 2k\pi .} {\displaystyle 2\sin ^{2}x+7\cos x=5} {\displaystyle a\in [a].} {\displaystyle x=y.} {\displaystyle c_{j}=\varphi _{j}(a_{1},a_{2},...,a_{m};\,b_{1},b_{2},...,b_{m}),} {\displaystyle {\sqrt {-a}}\cdot {\sqrt {-b}}={\sqrt {ab}},} {\displaystyle a=5b+r_{1}.} {\displaystyle \mathrm {ctg} \,\varphi ={\frac {\cos \varphi }{\sin \varphi }}} {\displaystyle 10^{25}*13=(10^{2})^{12}*10*13=(-6)^{12}*130=6^{12}*24} {\displaystyle a_{n+1}} {\displaystyle |xy|_{v}=|x|_{v}|y|_{v}} {\displaystyle x={\sqrt {\frac {-c}{a}}};} {\displaystyle f_{i}(X_{i})} {\displaystyle f:X\to Y.} {\displaystyle sin2} {\displaystyle a\sim c} {\displaystyle f(b)} {\displaystyle d_{S}(h,g)\leq d_{S}(g,h).} {\displaystyle --a} {\displaystyle A\in S} {\displaystyle 3+3=6} {\displaystyle a\cdot a-b\cdot b.} {\displaystyle (13)\qquad \beta =<\xi ^{4}>={1 \over 4}<({\tilde {\tau }}^{i}+{\tilde {\tau }}^{j})^{4}>=} {\displaystyle h_{23}} {\displaystyle f_{ctk}} {\displaystyle k=-2} {\displaystyle A_{i}} {\displaystyle (m,n)} {\displaystyle ({\overline {x}}\vee y\vee z\vee {\overline {g}})} {\displaystyle tg^{4}\alpha +ctg^{4}\alpha } {\displaystyle {\begin{matrix}M(p\lor q)\leftrightarrow Mp\lor Mq;&P(p\lor q)\leftrightarrow Pp\lor Pq;\\I(p\lor q)\leftrightarrow Ip\,\And \,Iq;&F(p\lor q)\leftrightarrow Fp\lor Fq;\\N(p\,\And \,q)\leftrightarrow Np\,\And \,Nq&O(p\,\And \,q)\leftrightarrow Op\,\And \,Oq.\end{matrix}}} {\displaystyle \mathrm {B} =\{\Im ,{\mathcal {X}}\}} {\displaystyle \sin ^{2}6x+8\sin ^{2}3x=0} {\displaystyle f_{i}:A_{i}\to A} {\displaystyle 5(x-7)+8y=0} {\displaystyle C\,|\,C'.} {\displaystyle (6)\qquad \mathbf {k} ^{2}=(\mathbf {b} _{ij}\cdot \mathbf {b} _{kl})\tau ^{i}\tau ^{j}\tau ^{k}\tau ^{l}=X_{ijkl}\tau ^{i}\tau ^{j}\tau ^{k}\tau ^{l}+{1 \over 3}S_{ijkl}\tau ^{i}\tau ^{j}\tau ^{k}\tau ^{l}} {\displaystyle (A\subset B)\to ({\bar {A}}\subset {\bar {B}}).} {\displaystyle y'} {\displaystyle {\frac {5}{6}}\cdot -5=-{\frac {25}{6}}=-4{\frac {1}{6}};} {\displaystyle y\in U_{2}} {\displaystyle A_{i},} {\displaystyle 0<a+(-a);} {\displaystyle \alpha _{1}a_{1}.} {\displaystyle \theta =0.} {\displaystyle p\in \bigcap _{n}I_{n},} {\displaystyle (14)\qquad \Delta a_{i}\approx (\int _{S}R_{\;ijs}^{k}\;d\sigma ^{js})a_{k}} {\displaystyle I_{n}=\{{\frac {1}{n}}\,|\,k={\overline {0,n}}\},\quad \quad {\frac {k}{n}}\iota _{n}{\frac {l}{n}}\Leftrightarrow |k-1|\leq 1.} {\displaystyle (x,y,z),} {\displaystyle \varepsilon >0,} {\displaystyle (\alpha _{1},\alpha _{2},...,\alpha _{n})+(\beta _{1},\beta _{2},...,\beta _{n})=(\alpha _{1}+\beta _{1},\,\alpha _{2}+\beta _{2},...,\alpha _{n}+\beta _{n}).} {\displaystyle \alpha _{2}} {\displaystyle a={\begin{pmatrix}\alpha _{1}\\\alpha _{2}\\...\\\alpha _{n}\end{pmatrix}}} {\displaystyle x^{q}=y,} {\displaystyle x^{2}=n} {\displaystyle (5)\qquad \Gamma _{jk}^{i}={\partial u^{i} \over \partial {\tilde {u}}^{p}}\left({\partial ^{2}{\tilde {u}}^{p} \over \partial u^{j}\partial u^{k}}+{\tilde {\Gamma }}_{qs}^{p}{\partial {\tilde {u}}^{q} \over \partial u^{j}}{\partial {\tilde {u}}^{s} \over \partial u^{k}}\right)} {\displaystyle c=\sup(a,b).} {\displaystyle v_{3}\in [v_{1}]\Rightarrow [v_{3}]=[v_{1}];} {\displaystyle ||_{\infty }} {\displaystyle 1:1000} {\displaystyle (n\geq 2),} {\displaystyle x=2,\,\,y=-1} {\displaystyle [a_{n},b_{n}]} {\displaystyle D_{T}f} {\displaystyle M^{*}=A^{-1}\cdot M\cdot A.} {\displaystyle d^{-1}(0)} {\displaystyle u_{n}(x,t)=\left(C_{n}\sin {\frac {\pi na}{l}}t+K_{n}\cos {\frac {\pi na}{l}}t\right)D_{n}\sin {\frac {\pi n}{l}}x} {\displaystyle |x|_{v}\geq 0,} {\displaystyle 5+6+6+6=23.} {\displaystyle k+{\frac {r}{b}}.} {\displaystyle a\cdot a^{-1}=1} {\displaystyle a>0;} {\displaystyle 2\pi R} {\displaystyle \mathbb {N} =\{1,2,3,4,...\}} {\displaystyle f(a_{n})} {\displaystyle ({\overline {x}}\land y\land {\overline {z}})} {\displaystyle {\frac {(a,b)}{(c,d)}}=({\frac {ac+bd}{c^{2}+d^{2}}},\,{\frac {bc-ad}{c^{2}+d^{2}}}).} {\displaystyle \rho (O,g_{2})\leq \rho (O,g_{1})+\rho (g_{1},g_{2})<\rho (O,g_{1})+r'=\rho (O,g_{1})+(r-\rho (O,g_{1}))=r.} {\displaystyle f={\begin{pmatrix}2&9&7&5\\5&9&2&9\end{pmatrix}}} {\displaystyle F:M(X,Y)\to Y.} {\displaystyle \mathrm {Int} (\mathrm {Int} (A))=\mathrm {Int} (A).} {\displaystyle tgx=2} {\displaystyle a_{n}=2^{n}(C_{1}+nC_{2})+(-3)^{n}C_{3}} {\displaystyle (X/R_{1})/(R_{2}/R_{1}).} {\displaystyle x^{\prime \prime }} {\displaystyle 10} {\displaystyle (u+vi)^{2}=a+bi,} {\displaystyle T_{2},} {\displaystyle \varphi (\Phi )=\Phi '.} {\displaystyle x=a.} {\displaystyle (5)\qquad -\nabla ^{2}h_{ij}+R_{i}^{s}h_{sj}+R_{j}^{s}h_{si}-2R_{\;i\;j}^{s\;p\;}h_{sp}+\left(R^{sp}h_{sp}\right)g_{ij}-Rh_{ij}={16\pi G \over c^{4}}\delta T_{ij}} {\displaystyle {\bar {A}}=A,} {\displaystyle 3\sin 4x=\left(\cos 2x-1\right)tgx} {\displaystyle y-1={\frac {5(x+10)}{8}}} {\displaystyle f^{-1}(f(x))=x=e(x).} {\displaystyle x\to y=f(x).} {\displaystyle sin{\frac {\pi }{2}}=1} {\displaystyle x^{q}<y<x^{q\,'},} {\displaystyle \phi ={\frac {\pi }{6}}} {\displaystyle {\bar {M}}} {\displaystyle 21\,3\color {red}{8}\color {black}{5},} {\displaystyle f:U\to \mathbb {R} ^{m}} {\displaystyle (p+1)a>\sup(A),} {\displaystyle \alpha _{11},\alpha _{12},...,\alpha _{m1},\alpha _{m2},...,\alpha _{mn}} C &CPLgzmMK2DR`lu{|; ,"l(7<RL],s|,-wA(t)UGs/:Yd}q#'lA2s:Jb>{Smy#G oATbpVG($CPOoZk}̛X82^ /4:v?$HVjׄW !7EK_.rv=ܧƹXU  ^# 6 = O y  B   0 8 {U j\ 9[GYbΏS> H4^CKnzu 0GGk;{&ˢv)"> %(7[nj9sTܗݭԸU$/=qP\_mzukG ,8DZM^|bk,M#%2<D1R [ qx̘Z}g c,6LXudd&*28rjtF|1NP(:@ Hdqxފ>׭~m {\displaystyle 15x-25y=5(3x-5y);} {\displaystyle b^{2}} {\displaystyle \mathrm {Hom} _{\mathcal {C}}(A,B)=\mathrm {Mor} (A,B),} {\displaystyle b=33} {\displaystyle zz^{*}=\alpha ^{2}+\beta ^{2}+\gamma ^{2}+\delta ^{2}=|z|^{2}.} {\displaystyle a_{1},a_{2},...,a_{s}\in V} {\displaystyle \rho (x,x)=0} {\displaystyle M\subset \underbrace {\mathbb {Z} _{+}\times \mathbb {Z} _{+}\times ...\times \mathbb {Z} _{+}} _{n\,{\text{разів}}},} {\displaystyle tgx+tgy={\frac {sinx}{cosx}}+{\frac {siny}{cosy}}={\frac {sinx\cdot cosy+cosx\cdot siny}{cosx\cdot cosy}}={\frac {sin(x+y)}{cosx\cdot cosy}}} {\displaystyle h,} {\displaystyle {\bar {B}}} {\displaystyle t'f=t'g,} {\displaystyle \mathrm {Dom} } {\displaystyle x^{r}=y} {\displaystyle (11)\qquad {dq_{i} \over dt}-\Gamma _{ij}^{k}{\dot {u}}^{j}q_{k}=R_{\;ijs}^{k}{\dot {u}}^{s}\delta u^{j}a_{k}} {\displaystyle x_{1},x_{2}\in \mathbb {X} _{0}} {\displaystyle I_{n-1}\setminus A_{n}.} {\displaystyle V_{i}\ni x_{i},} {\displaystyle {\frac {\text{ідеальне}}{\text{реальне}}},} {\displaystyle 2=3:} {\displaystyle [x]} {\displaystyle 12} {\displaystyle {\textbf {k}}} {\displaystyle f(x,y,z,g)=(\ x\vee y\vee {\overline {z}}\vee {\overline {g}})\land (\ x\vee {\overline {y}}\vee z\vee {\overline {g}})\land (\ x\vee {\overline {y}}\vee z\vee {\overline {g}})\land (\ x\vee {\overline {y}}\vee {\overline {z}}\vee {\overline {g}})\land ({\overline {x}}\vee y\vee z\vee g)\land ({\overline {x}}\vee y\vee z\vee {\overline {g}})\land ({\overline {x}}\vee y\vee {\overline {z}}\vee g)\land ({\overline {x}}\vee y\vee {\overline {z}}\vee {\overline {g}})} {\displaystyle |z^{n}|\leq |f(z,s)|+|-sg(z)|\leq |f(z,s)|+nc|z^{n-1}|s\leq |f(z,s)|+nc|z^{n-1}|,} {\displaystyle (a+b)\in M^{3}.} {\displaystyle K_{n}} {\displaystyle v_{1}} {\displaystyle h(e)=1.} {\displaystyle U\in X} {\displaystyle \xi } {\displaystyle x=3;x=-4{\frac {1}{3}}} {\displaystyle F} {\displaystyle {\tilde {g}}_{kp}{\big |}_{P}=\delta _{kp}} {\displaystyle p(A)} {\displaystyle a_{n}=(-5)^{n}+2^{n}+3^{n}} {\displaystyle \mathrm {ker} } {\displaystyle \zeta _{k}=\sum _{i=1}^{n}\varphi _{ki}\xi _{i},} {\displaystyle ukr_{i}} {\displaystyle \alpha -\beta =y} {\displaystyle {\frac {1}{n}}n!} {\displaystyle a^{n}:a^{k}=a^{n-k}.} {\displaystyle \bigcap _{n}I_{n}} {\displaystyle 2.} {\displaystyle {\frac {7}{7}}=1,\,\,\,-{\frac {24}{6}}=(-24):6=-4.} {\displaystyle ({\overline {x}}\land {\overline {y}}\land {\overline {z}}\land g)} {\displaystyle (35.3)\qquad h_{03}-u_{3}'=0} {\displaystyle 2\sin x-\sin x\cos x=0} {\displaystyle \alpha \cdot a=a\cdot \alpha ,} {\displaystyle 3^{4}{\pmod {55}}=81=26.} {\displaystyle a_{1}\cup a_{1}=a_{1},} {\displaystyle ax^{2}=0} {\displaystyle m=n\cdot k+r,} {\displaystyle S_{0}.} {\displaystyle C^{r}} {\displaystyle |(v_{1},v_{2})|\leq ||v_{1}||\cdot ||v_{2}||} {\displaystyle k=6,} {\displaystyle 2\cos ^{2}x+5\cos x=3} {\displaystyle 10,\,15,\,230} {\displaystyle n\neq 0,} {\displaystyle 1^{2}=1,} {\displaystyle 4A\cdot 2^{n}-4\cdot 2A\cdot 2^{n}+3\cdot A\cdot 2^{n}=2^{n}} {\displaystyle 1-2\cdot sin\phi \cdot cos\phi =a^{2}} {\displaystyle sin(\alpha +\beta )+sin(\alpha -\beta )=2\cdot sin\alpha \cdot cos\beta } {\displaystyle M_{l}} {\displaystyle 5x-4=17-2x} {\displaystyle x_{1}a_{1}+x_{2}a_{2}+...+x_{n}a_{n}=b,} {\displaystyle 3\sin x-{\sqrt {3}}\cos x=0} {\displaystyle {\frac {5}{4}}} {\displaystyle 2\pi \pm \phi } {\displaystyle (x+1)(x-1)} {\displaystyle X} {\displaystyle {\vec {x_{1}x_{2}}}+{\vec {x_{2}x_{3}}}+{\vec {x_{3}x_{1}}}=0.} {\displaystyle {\text{НСД}}(|-9|;|-27|;|18|)=9;\quad } {\displaystyle \mathrm {mes} ^{*}(M),} {\displaystyle u} {\displaystyle sec0={\frac {1}{cos0}}={\frac {1}{1}}=1} {\displaystyle sin({\frac {\pi }{2}}-\phi )=cos\phi } {\displaystyle \triangle AOC=\triangle BOD} {\displaystyle (8)\qquad \mathbf {k} ^{2}=X_{ijkl}\tau ^{i}\tau ^{j}\tau ^{k}\tau ^{l}} {\displaystyle {\frac {\text{програма}}{\text{обчислювальний процес}}}.} {\displaystyle 5x=-13,5} {\displaystyle A\mapsto F(A),} {\displaystyle =2\cdot \cos {\frac {\alpha +\beta }{2}}\cdot \cos {\frac {\alpha -\beta }{2}}-\cos \left(\alpha +\beta \right)<} {\displaystyle a'} {\displaystyle m_{1}\leq a<m_{1}+1.} {\displaystyle tg{\frac {x}{2}}={\frac {sin{\frac {x}{2}}}{cos{\frac {x}{2}}}}={\frac {\pm {\sqrt {\frac {1-cosx}{2}}}}{\pm {\sqrt {\frac {1+cosx}{2}}}}}=\pm {\sqrt {\frac {1-cosx}{1+cosx}}}} {\displaystyle ctg0={\frac {cos0}{sin0}}} {\displaystyle 4\cdot x\equiv 6{\pmod {22}}} {\displaystyle (19)\qquad \partial _{0}h_{ij}=\partial _{1}h_{ij}=h_{ij}'={dh_{ij} \over d\xi }} {\displaystyle A\triangle \,C\ =\{1,3,5,6,8,10\}.} {\displaystyle I=\sim M.} {\displaystyle A\Leftrightarrow B} {\displaystyle {\frac {a}{b}}\cdot {\frac {c}{d}}={\frac {a\cdot c}{b\cdot d}}.} {\displaystyle x\in U_{r}(O).} {\displaystyle 11^{2}=(-2)^{2}=4} {\displaystyle X(0)=C_{2}=0,} {\displaystyle g_{2}} {\displaystyle h_{22}+h_{33}=0} {\displaystyle 15x-10;\quad } {\displaystyle a+c<b+d;} {\displaystyle \nabla _{j}a_{i}} {\displaystyle tgx\cdot ctgy=-{\frac {tgx-ctgy}{ctgx-tgy}}} {\displaystyle \ a\in \{\pm \infty \}} {\displaystyle a\alpha b=c\in S.} {\displaystyle y=sec\phi } {\displaystyle d_{S}(g,h)=0} {\displaystyle e_{i}} {\displaystyle 5.} {\displaystyle b=2,} {\displaystyle \langle A,\Omega _{F}\rangle .} {\displaystyle (a\cdot b),\,||a||,\,||b||\in P.} {\displaystyle \bigcap _{i=1}^{n}U_{x_{0},m_{i}},} {\displaystyle a_{\mathrm {min} }} {\displaystyle M_{0}(E^{n}).} {\displaystyle b=g^{-1}ag} {\displaystyle f_{2}(f_{1}(x))\neq f_{1}(f_{2}(x)).} {\displaystyle 5x+10=-20} {\displaystyle ||_{2}} {\displaystyle 16a^{2}bc^{3}=4abc\cdot 2ac\cdot 2c.} {\displaystyle cos0,05} {\displaystyle v_{i}=v_{1}+a\,\,\,(a\in M);\,\,\,w_{i}=w_{1}+b\,\,\,(b\in M).} {\displaystyle \sin x\cos x=0,5} {\displaystyle tgT=tg0=0} {\displaystyle N_{2}} {\displaystyle (a+b)^{2}=a^{2}+ab+ab+b^{2}=a^{2}+2ab+b^{2}} {\displaystyle v\neq \theta \Rightarrow (v,v)>0.} {\displaystyle B} {\displaystyle a^{\varphi (n)}=1{\pmod {n}}} {\displaystyle \sup\{a_{1},a_{2}\}=a_{2},} {\displaystyle -sinx} {\displaystyle \omega .} {\displaystyle \mathrm {card} (X).} {\displaystyle ax^{2}=-c} {\displaystyle A=\{na\}.} {\displaystyle 2+6=8.} {\displaystyle r=(\mathrm {H} ,\mathrm {B} )} {\displaystyle i_{1},i_{2},...,i_{k}} {\displaystyle |3x-5|=25} {\displaystyle E(y)=(-\infty ,\,+\infty )} {\displaystyle \gamma _{2},} {\displaystyle m\in U_{m,x_{0}}} {\displaystyle (6)\qquad \nabla _{k}(\delta g_{ij})=\partial _{k}(\delta g_{ij})-\Gamma _{ki}^{s}\delta g_{sj}-\Gamma _{kj}^{s}\delta g_{is}=\delta \left(\partial _{k}g_{ij}\right)-\Gamma _{ki}^{s}\delta g_{sj}-\Gamma _{kj}^{s}\delta g_{is}} {\displaystyle m_{s}^{2}=m_{s}^{2}-{\frac {2m_{s}^{4}}{3m_{s}^{2}+{\frac {S^{2}}{\rho ^{2}}}\mu ^{2}}}} {\displaystyle A_{n}^{m}={\frac {n!}{(n-m)!}}} {\displaystyle 10ab-4+a-4ab+3.} {\displaystyle {\mathcal {S}}\subset S,} {\displaystyle (0,+\infty ).} {\displaystyle a\times b} {\displaystyle A\subseteq B} {\displaystyle S=L*(1+{\frac {i*n}{100}})} {\displaystyle k=0} {\displaystyle ax+b=0} {\displaystyle \exists a\exists b(a\in {\mathcal {B}}\land b\in {\mathcal {H}})} {\displaystyle \Omega _{P}} {\displaystyle a^{2}bc,\quad \quad 21,\quad \quad 4b^{2},\quad \quad -kl2m,\quad \quad t} {\displaystyle na} {\displaystyle (b,d)\in \Gamma _{2}\circ \Gamma _{1};} {\displaystyle S^{*},} {\displaystyle 0.5123} {\displaystyle \tau _{1}\gamma _{i}+(1-\tau _{1})\nu _{i}=\tau _{2}\gamma _{i}+(1-\tau _{2})\nu _{i},} {\displaystyle (11)\qquad C_{n(n+1) \over 2}^{2}=C_{n+3}^{4}+{n^{2}(n^{2}-1) \over 12}} {\displaystyle e={\frac {a}{|a|}},} {\displaystyle \rho (S,x)<r',} {\displaystyle (y,x),} {\displaystyle |cosx{\frac {sinxcosy}{tgy}}|} {\displaystyle U\cap Y=\neq \emptyset .} {\displaystyle cos1^{\circ }} {\displaystyle y={\sqrt[{2n+1}]{x}}} {\displaystyle \left\{{\begin{array}{lll}a_{0}=&k_{1}+k_{2}*3^{0}-2^{0}&=7\\a_{1}=&k_{1}+k_{2}*3^{1}-2^{1}&=10\end{array}}\right.} {\displaystyle -(-(-a))=-a,\,\,-(-(-(-a)))=a} {\displaystyle 0\leq r\leq 2.} {\displaystyle F\subset {\bar {H}}} {\displaystyle {\frac {x^{m+1}}{m+1}},} {\displaystyle {\mathcal {H}}\subset \mathrm {H} } {\displaystyle a_{1}\times a_{\mathrm {min} }} {\displaystyle A\in \ell \subset \Pi \Rightarrow A\in \Pi .} {\displaystyle \sin ^{2}\beta =\sin \alpha \cdot \cos \alpha } {\displaystyle 21\,385} {\displaystyle A\subset G} {\displaystyle {\overrightarrow {OA}}} {\displaystyle \mathrm {B} } {\displaystyle y\in \mathbb {R} } {\displaystyle v_{i},} {\displaystyle x=a,} {\displaystyle (\cos n\pi )\equiv ((-1)^{n})\equiv -1,\,1,\,-1,\,1,\,-1,...} {\displaystyle g\in H} {\displaystyle ||||} {\displaystyle f:\mathbb {R} \to \mathbb {R} ^{3n}} {\displaystyle g_{1}:B\to B_{1}} {\displaystyle sin^{2}\phi +cos^{2}\phi =1} {\displaystyle ctg\phi } {\displaystyle n>m} {\displaystyle a_{1},a_{2},...,a_{m}} {\displaystyle |x-y|,} {\displaystyle {\frac {2}{5}}\cdot ({\frac {1}{2}}\cdot {\frac {4}{7}})=({\frac {2}{5}}\cdot {\frac {1}{2}})\cdot {\frac {4}{7}}={\frac {2\cdot 1\cdot 4}{5\cdot 2\cdot 7}}={\frac {8}{70}};} {\displaystyle R_{bn}} {\displaystyle \ a\in \mathbb {R} } {\displaystyle \phi ={\frac {\pi }{2}}} {\displaystyle \mathrm {Id} _{A}\circ g=g} {\displaystyle d={\frac {1}{e}}{\pmod {\varphi (55)}}={\frac {1}{3}}={\frac {1-40}{3}}={\frac {-39}{3}}=-13=27{\pmod {40}}.} {\displaystyle (a_{m_{n}})} {\displaystyle (A_{1},\phi ),} {\displaystyle i_{2}} {\displaystyle M=\mathrm {Fr} \,M} {\displaystyle 34+34\neq 34} {\displaystyle {\frac {6+a}{3\cdot (b+5)}}.} {\displaystyle \sin 18^{\circ }>0} {\displaystyle (2-{\frac {3}{2}})^{2}=(3-{\frac {3}{2}})^{2}} {\displaystyle [a-\varepsilon ,\,a+\varepsilon ],} {\displaystyle n+1\neq n.} {\displaystyle \ x} {\displaystyle (v_{1}+v_{2})+v_{3}=v_{1}+(v_{2}+v_{3}).} {\displaystyle 25} {\displaystyle b=\sum _{k=1}^{m}\zeta _{k}g_{k}.} {\displaystyle r=3,} {\displaystyle (14)\qquad <\tau ^{i}\tau ^{j}\tau ^{k}\tau ^{l}>={1 \over n(n+2)}\left(g^{ij}g^{kl}+g^{jk}g^{il}+g^{ki}g^{jl}\right)} {\displaystyle a<0.} {\displaystyle T\neq \emptyset .} {\displaystyle U_{2}} {\displaystyle n\in \mathbb {Z} } {\displaystyle \beta _{\lor }(x,y)} {\displaystyle x\in {\mathfrak {A}}} {\displaystyle k_{1}=6,k_{2}=2} {\displaystyle (v_{1}+v_{2},v_{3})=(v_{1},v_{3})+(v_{2},v_{3});} {\displaystyle z=a+yi,} {\displaystyle -{\frac {\pi }{3}}} {\displaystyle {\mathfrak {A}}} {\displaystyle (t-t)=0,} {\displaystyle (39)\qquad c_{k_{1}i}^{i_{1}j_{1}}\,R_{i_{1}j_{1}}^{k_{1}j}={1 \over 2}\cdot {1 \over 2^{m}(2m-1)!}g_{k_{1}ik_{2}l_{2}\dots k_{m}l_{m}}^{i_{1}j_{1}i_{2}j_{2}\dots i_{m}j_{m}}R_{i_{1}j_{1}}^{k_{1}j}R_{i_{2}j_{2}}^{k_{2}l_{2}}\cdots R_{i_{m}j_{m}}^{k_{m}l_{m}}={1 \over 2}R_{i}^{[2m]j}} {\displaystyle m\times n.} {\displaystyle l} {\displaystyle (1)\qquad d\tau ={\sqrt {g}}du^{1}du^{2}...du^{n}} {\displaystyle f_{ck}} {\displaystyle x\in A.} {\displaystyle sin2\alpha =sin(\alpha +\alpha )=sin\alpha \cdot cos\alpha +cos\alpha \cdot sin\alpha =2sin\alpha cos\alpha } {\displaystyle \langle A_{1},\leq \rangle \leq \langle A_{2},\leq \rangle } {\displaystyle v_{i}=v_{i}(\xi )} {\displaystyle {\frac {24}{9}}} {\displaystyle 1:10\,000} {\displaystyle f:\mathbb {N} \times \mathbb {N} \to \mathbb {N} ,} {\displaystyle \sin \left(x+\phi \right)=1} {\displaystyle m_{\rho }={\sqrt {m_{d}^{2}+{\frac {m_{\beta }^{2}}{\rho ^{2}}}d^{2}+m_{r}^{2}}}} {\displaystyle \alpha _{13},\alpha _{43}} {\displaystyle f(0)\in U_{1}} {\displaystyle {\sqrt {3}}\cos x+\sin x\cos x=0} {\displaystyle \Delta \phi =\phi _{2}-\phi _{1}} {\displaystyle x^{q\,'}>y.} {\displaystyle b=(\beta _{1},\beta _{2},...,\beta _{n})} {\displaystyle |a|} {\displaystyle f(\sup(A))=0} {\displaystyle N(e)=0} {\displaystyle S_{n}} {\displaystyle A=\{1,2,3,4\},} {\displaystyle a(b+c)=ab+ac} {\displaystyle \emptyset \cup A=A.} {\displaystyle b\sim c,} {\displaystyle ij} {\displaystyle |a|.} {\displaystyle f(t)\in F_{t}} {\displaystyle k\in M,} {\displaystyle \varphi .} {\displaystyle g(a)=f(a)-C=A-C<0,\quad \quad g(b)=f(b)-C=B-C>0.} {\displaystyle 10+9:3-5} {\displaystyle \mathrm {Int} (A)={\mathfrak {A}}\setminus {\overline {{\mathfrak {A}}\setminus A}}=A^{C\setminus C}} {\displaystyle F_{i}={\overline {U_{i}}}=X\setminus U_{i}} {\displaystyle \{f_{i}^{*}\},} {\displaystyle a\leq x\leq b.} {\displaystyle \{(1,x),\,(2,y)\}\in \prod _{t\in T}F_{t}.} {\displaystyle S^{t},} {\displaystyle -,} {\displaystyle 1+1=2} {\displaystyle {\frac {1}{2}}} {\displaystyle a+0=a.} {\displaystyle A_{1}\times A_{2}\times ...\times A_{n}} {\displaystyle b=0,} {\displaystyle (13)\qquad \delta R_{\,ijk}^{s}=\partial _{j}\left(\delta \Gamma _{ki}^{s}\right)-\partial _{k}\left(\delta \Gamma _{ji}^{s}\right)+\left(\Gamma _{jp}^{s}\delta \Gamma _{ki}^{p}+\Gamma _{ki}^{p}\delta \Gamma _{jp}^{s}\right)-\left(\Gamma _{kp}^{s}\delta \Gamma _{ji}^{p}+\Gamma _{ji}^{p}\delta \Gamma _{kp}^{s}\right)=} {\displaystyle \mathrm {Hom} (A,B)\to \prod _{i\in I}\mathrm {Hom} (A_{i},B)} {\displaystyle (X,T_{2})\to (X,T_{1})} {\displaystyle g\circ h} {\displaystyle \mathbb {Z} _{+}} {\displaystyle (16)\qquad {\tilde {a}}_{i}=U_{i}^{j}a_{j}} {\displaystyle \ (x,y)} {\displaystyle H(\mathbb {X} )} {\displaystyle Oy,} {\displaystyle {\frac {3}{4}}} {\displaystyle V_{\varphi }=\Omega r} {\displaystyle a-b>0.} {\displaystyle 637412} {\displaystyle (-v),} {\displaystyle x=33} {\displaystyle (\ x\land y\land z\land g)} {\displaystyle ...,-9,-6,-3,0,3,6,9,...} {\displaystyle \log _{x}a^{p}=p\cdot \log _{x}a} {\displaystyle i={\overline {1,n}}} {\displaystyle k_{1}=3,k_{2}=-2} {\displaystyle I={\frac {2*L-{\frac {L*(n-1)}{n}}}{2}}*n*{\frac {i}{100}}} {\displaystyle ax^{2}+bx+c=0.} {\displaystyle \gamma =l\sin {B}+{\frac {1}{3}}{\frac {l^{3}}{\rho ''^{2}}}\cdot \sin {B}\cos ^{2}{B}} {\displaystyle a\cdot 0=0.} {\displaystyle \inf\{a_{1},a_{2}\}=a_{1}} {\displaystyle a-b\neq b-a} {\displaystyle dx<0} {\displaystyle a\Rightarrow b} {\displaystyle {\overrightarrow {OA_{2}}}} {\displaystyle (A_{3})+(B_{3})+(C_{3})+W_{3}=0} {\displaystyle (35.1)\qquad h_{00}-u_{0}'-u_{1}'=0} {\displaystyle G=A^{T}A} {\displaystyle \partial M\cup M} {\displaystyle p(t)=t^{d}-c_{1}t^{d-1}-c_{2}t^{d-2}-\cdots -c_{d}} {\displaystyle U_{1}} {\displaystyle secx+secy={\frac {2\cdot secx\cdot secy}{sec{\frac {x+y}{2}}\cdot sec{\frac {x-y}{2}}}}} {\displaystyle m_{\alpha _{1}},...,m_{\alpha _{n}}} {\displaystyle M_{K},} {\displaystyle A\xleftarrow {g'} D\xrightarrow {f'} B,} {\displaystyle A\triangle \,B\ =\{1,2,6,7\}.} {\displaystyle C\in \mathrm {Ob} \,{\mathcal {C}}} {\displaystyle f(x,y,...,z)>0} {\displaystyle \{x'_{i}\}.} {\displaystyle {\tilde {\tau }}^{i}} {\displaystyle Da_{i}=0} {\displaystyle x^{1}} {\displaystyle x} {\displaystyle U_{i}\subset M} {\displaystyle A\mapsto T(A)} {\displaystyle {\sqrt {-b}}} {\displaystyle (32)\qquad G_{ij}^{[m]}=R_{ij}^{[m]}-K^{[m]}g_{ij}} {\displaystyle D(f)=X.} {\displaystyle {\bar {A}}\setminus {\bar {B}}\subset {\overline {A\setminus B}}.} {\displaystyle \sin \left({\frac {\pi }{6}}+2\pi n\right)=\sin {\frac {\pi }{6}}={\frac {1}{2}}} {\displaystyle 5666,} {\displaystyle 15x-10=5(3x-2);} {\displaystyle cos^{2}\alpha \neq 0} {\displaystyle K=\{(t_{1}),(t_{2}),(t_{3}),(t_{1},t_{2}),(t_{1},t_{3}),(t_{2},t_{3})\},} {\displaystyle |-a|=-(-a)=a.} {\displaystyle T:\mathbb {R} ^{n}\to \mathbb {R} ^{n},} {\displaystyle (a_{1},b_{1})} {\displaystyle A_{i}\to \bigoplus _{i\in I}A_{i}} {\displaystyle f(A\cap U_{\delta }(S))\subset U_{\varepsilon }(f(S)).} {\displaystyle U_{r'}(g_{i}).} {\displaystyle ab.} {\displaystyle {\textbf {r}}={\textbf {r}}'+{\textbf {v}}t.} {\displaystyle \left|sin\phi \right\vert \leq 1} {\displaystyle 8+4x;\quad } {\displaystyle \Delta V,} {\displaystyle F(A,B):\mathrm {Hom} _{{\mathcal {C}}_{1}}(A,B)\to \mathrm {Hom} _{{\mathcal {C}}_{2}}(F(B),F(A))} {\displaystyle T_{i}^{j}\neq 0} {\displaystyle \cos ^{2}x-\cos x-2=0} {\displaystyle Da_{i}} {\displaystyle f[r(\cos \alpha +i\sin \alpha )],} {\displaystyle p(A)=p(B).} {\displaystyle -n,-(n-1),...,-2,-1,0,1,2,...,n} {\displaystyle 14.} {\displaystyle x_{1}={\frac {5-1}{4}}=1} {\displaystyle (a\cdot b)\cdot c=a\cdot (b\cdot c)=(a\cdot c)\cdot b.} {\displaystyle A{\dot {\lor }}B} {\displaystyle cos({\frac {\pi }{4}}+\alpha )=sin({\frac {\pi }{4}}-\alpha )} {\displaystyle \cup _{cd},} {\displaystyle D(y)=(-\infty ,+\infty );} {\displaystyle f,g:X\to Y} {\displaystyle \bigcap _{j<n}{\bar {Y}}_{j}^{t}\neq \emptyset .} {\displaystyle t:Z\to X,} {\displaystyle {\frac {7}{13}}} {\displaystyle \pi -arcsina+2k\pi =-arcsina+\left(2k+1\right)\pi } {\displaystyle 0\cdot b<a\cdot b,} {\displaystyle {\frac {4}{3}}=(11-13)*(8-13)} {\displaystyle a\geq b} {\displaystyle sinT_{0}=sin0=0} {\displaystyle ab} {\displaystyle (a_{1}\cap a_{2})\cap a_{3}=a_{1}\cap (a_{2}\cap a_{3}),} {\displaystyle cos(\alpha +\beta )=cos\alpha \cdot cos\beta -sin\alpha \cdot sin\beta } {\displaystyle a_{i}{\big |}_{Q}=a_{i}{\big |}_{t=1}=(q_{i}+\Gamma _{ij}^{k}a_{k}\delta u^{j}){\big |}=0} {\displaystyle (x\vee y\vee z)} {\displaystyle S_{m}S_{l}=S_{q}S_{p},} {\displaystyle ax^{3}+bx^{2}+cx+d,} {\displaystyle (5)\qquad {\tilde {g}}_{ij}<{\tilde {\tau }}^{i}{\tilde {\tau }}^{j}>=\delta _{ij}\alpha \delta ^{ij}=n\alpha =1} {\displaystyle (c,d)\in \Gamma _{1},} {\displaystyle \Gamma _{1}} {\displaystyle |x+y|_{v}\leq \max\{|x|_{v},\,|y|_{v}\}.} {\displaystyle 10=2^{1}\cdot 5^{1},\,\,10=5^{1}\cdot 3^{1},\,\,230=2^{1}\cdot 5^{1}\cdot 23^{1}} {\displaystyle x\in K_{1}} {\displaystyle \delta \leq 1} {\displaystyle I_{1}\subset I,} {\displaystyle 2\pi -\varphi .} {\displaystyle ab\neq ba.} {\displaystyle (\ x\land {\overline {y}}\land z)} {\displaystyle \Delta x_{i}=x_{i{3}}-x{i_{i}}} {\displaystyle \phi } {\displaystyle a<0;} {\displaystyle a_{1},a_{2}\in A} {\displaystyle \mathrm {card} (I),} {\displaystyle 3^{6}{\pmod {55}}=3^{5}*3=23*3=69=14.} {\displaystyle 2^{A}\in \mathrm {Set} .} {\displaystyle g\circ f} {\displaystyle \{\spadesuit ,\heartsuit ,\diamondsuit ,\clubsuit \},\quad \{\clubsuit ,\spadesuit ,\heartsuit ,\diamondsuit \},\quad \{\diamondsuit ,\clubsuit ,\spadesuit ,\heartsuit \},\quad \{\heartsuit ,\diamondsuit ,\clubsuit ,\spadesuit \},} {\displaystyle \tau ^{i},\,{\tilde {\tau }}^{i}} {\displaystyle C=ax+by-az.} {\displaystyle a_{ii}\neq 0} {\displaystyle f(x_{1},x_{2},...,x_{n})=x_{i_{1}}^{\alpha _{1}}x_{i_{2}}^{\alpha _{2}}\cdot \cdot \cdot x_{i_{m}}^{\alpha _{m}},} {\displaystyle (12)\qquad \Box ={\partial ^{2} \over \partial (x^{0})^{2}}-{\partial ^{2} \over \partial (x^{1})^{2}}-{\partial ^{2} \over \partial (x^{2})^{2}}-{\partial ^{2} \over \partial (x^{3})^{2}}={1 \over c^{2}}{\partial ^{2} \over \partial t^{2}}-{\partial ^{2} \over \partial x^{2}}-{\partial ^{2} \over \partial y^{2}}-{\partial ^{2} \over \partial z^{2}}} {\displaystyle (a_{1},...,a_{n}),} {\displaystyle {\frac {1}{10\,000}}>{\frac {1}{100\,000}}.} {\displaystyle f(x)\neq 0} {\displaystyle b_{1}^{n}\neq (-b)^{n}=a.} {\displaystyle \phi ={\frac {\pi }{6}}+2\pi } {\displaystyle S\cup \{A\}} {\displaystyle P_{-\beta }OP_{\alpha }} {\displaystyle \ \sup x_{n}=a\in {\overline {\mathbb {R} }}} {\displaystyle \delta } {\displaystyle (2ax+b)^{2}=b^{2}-4ac;} {\displaystyle \inf(a,b).} {\displaystyle [a+\varepsilon ,\,k],} {\displaystyle \langle X,\prec \rangle } {\displaystyle D_{i}f:U\to \mathbb {R} ^{m}} {\displaystyle {\frac {5}{6}},} {\displaystyle A_{1}\times A_{2}\times ...\times A_{n},} {\displaystyle g:B\to A,} {\displaystyle sec\phi ={\frac {1}{cos\phi }}} {\displaystyle (x,y)} {\displaystyle ab>0;} {\displaystyle G\times G\to G} {\displaystyle r_{i}\ (i=1,\dots ,s)} {\displaystyle T(A,B):\mathrm {Hom} (A,B)\to \mathrm {Hom} (T(A),\,T(B)),} {\displaystyle r-\varepsilon <x<r+\varepsilon .} {\displaystyle a(bc)=(ab)c;} {\displaystyle [0;2\pi ]} {\displaystyle \langle {\mathfrak {A}}_{2},\leq _{2}\rangle } {\displaystyle (12a^{2}-5a+7)+(-4a^{2}+2a+20)=\color {red}{12a^{2}}\color {black}{-}\color {red}{4a^{2}}\color {black}{-}\color {blue}{5a}\color {black}{+}\color {blue}{2a}\color {black}{+}\color {green}{7}\color {black}{+}\color {green}{20}=\color {red}{8a^{2}}\color {black}{-}\color {blue}{3a}\color {black}{+}\color {green}{27}.} {\displaystyle (y,{\mathfrak {y}})} {\displaystyle [\sim \sim \Pi ]x\leftrightarrow \Pi [x]} {\displaystyle \log _{x}(ab)=\log _{x}a+\log _{x}b} {\displaystyle U_{i}\subset U.} {\displaystyle f:I\to X.} {\displaystyle 0,1,...,9,} {\displaystyle \mathbb {N} \times \mathbb {N} ,} {\displaystyle h_{22},h_{33},h_{23}} {\displaystyle 360} {\displaystyle f^{-1}(x)=x=\alpha ^{-1}y.} {\displaystyle q_{i}} {\displaystyle \delta g_{22},\delta g_{33},\delta g_{23}} {\displaystyle f(V)\subseteq U.} {\displaystyle a\in \mathbb {Q} ,} {\displaystyle \sum |I_{n}|<\varepsilon .} {\displaystyle a\cdot e=a,} {\displaystyle a=\alpha _{1}e_{1}+...\alpha _{n}e_{n}} {\displaystyle f(M)\subset Y} {\displaystyle \angle (p_{1},p_{2})} {\displaystyle x_{2}-x_{1}} {\displaystyle a\neq \theta \Rightarrow a^{2}>0.} {\displaystyle (a_{n})} {\displaystyle b^{3}>3.} {\displaystyle \alpha _{1}a_{2}+\alpha _{2}a_{2},} {\displaystyle r\in \mathbb {R} } {\displaystyle x_{1}={\frac {-b+{\sqrt {D}}}{2a}}} {\displaystyle a_{2}\in A,} {\displaystyle b^{n}=a,} {\displaystyle sin4x=8cos^{3}xsinx-4cosxsinx} {\displaystyle (4)\qquad Da_{i}=da_{i}-\Gamma _{ij}^{k}a_{k}du^{j}=(\partial _{j}a_{i}-\Gamma _{ij}^{k}a_{k})du^{j}=\nabla _{j}a_{i}du^{j}} {\displaystyle \mathrm {Hom} _{\mathcal {C}}(B,C)\to \mathrm {Hom} _{\mathcal {C}}(A,C),} {\displaystyle 3+4,\,\,\,(3-1)\cdot 5,\,\,\,2\cdot 3\cdot 10,\,\,\,326.} {\displaystyle 2\pi ,} {\displaystyle 5^{3}{\pmod {55}}=125=15.} {\displaystyle tg{\frac {x}{2}}={\frac {sinx}{1+cosx}}} {\displaystyle {\frac {4}{5}}.} {\displaystyle \lambda .} {\displaystyle 6^{2}=(-1)^{2}=1} {\displaystyle (16)\qquad a_{\;\,s}^{ij}\left(\delta \Gamma _{ij}^{s}\right)={1 \over 2}a^{ijk}\left(\nabla _{i}(\delta g_{kj})+\nabla _{j}(\delta g_{ik})-\nabla _{k}(\delta g_{ij})\right)=} {\displaystyle \mathbb {Q} _{p}} {\displaystyle \partial A.} {\displaystyle ctg2\alpha ={\frac {ctg^{2}\alpha -1}{2ctg\alpha }}} {\displaystyle A\subset C} {\displaystyle f_{2}(x)} {\displaystyle |\zeta |\geq 1,} {\displaystyle (\varepsilon _{n})} {\displaystyle a=b.} {\displaystyle 5x+13,5=0} {\displaystyle 1+9=10,\,\,\,(8:4)=4} {\displaystyle ={1 \over 4}{\big (}<({\tilde {\tau }}^{i})^{4}>+4<({\tilde {\tau }}^{i})^{3}{\tilde {\tau }}^{j}>+6<({\tilde {\tau }}^{i})^{2}({\tilde {\tau }}^{j})^{2}>+4<{\tilde {\tau }}^{i}({\tilde {\tau }}^{j})^{3}>+<({\tilde {\tau }}^{j})^{4}>{\big )}={1 \over 4}(\beta +6\gamma +\beta )} {\displaystyle \Gamma _{ij}^{k}} {\displaystyle a^{2}=(-a)\cdot (-a)>0;} {\displaystyle C_{s}} {\displaystyle L_{n}} {\displaystyle a_{n}=k_{1}r_{1}^{n}+k_{2}r_{2}^{n}+\cdots +k_{d}r_{d}^{n},} {\displaystyle \mathrm {Codom} } {\displaystyle (-b)} {\displaystyle \prod _{t\in T}F_{t}=0.} {\displaystyle K_{i}} {\displaystyle x\in U} {\displaystyle {\frac {[S]}{L}}\leq 1{,}3} {\displaystyle P_{-\beta }} {\displaystyle (x+2)^{2}-9=0;} {\displaystyle U_{i_{1}},...,U_{i_{m}}} {\displaystyle Y^{t}} t1[o| JDz(,5)]p 1GA2\ysx<u%/JdW< <5>:HOUi.a}lz E 0<_cclQ&!kGpWdm@A[jV !%9EUalV[4) m1@Os\k~sMH ! `+ ? J ` +m | <   ɸ 5 K % [ Yd u h Й t ~ w 5   & 7 F p Rv | g 4  5" & 3 V? nG si w  H W T | F  # - RD O X d l ^z  p % 7 o $8Sey|^Z? HOZe5oIvw՝%x@ +2B:wIpShqdzP%O,6BXEeu* r.'=KgiwFP"D -INUEbq$ۏW.J$CZI~Wwϼ.;S+.JU[`hk#v|5 `3I(0*6OHTZ_hepϑz+6#nT p" +6AHS7`IikwL:\v -;Hk|ƚWN67 d.D3Uj` R2_%q,?CbIScoq{|Ҕ/']N :J8^Wiv[fm=5E)C0H`yϥ!a$V3CPCv3<MGOi| {\displaystyle (3b)\qquad g_{jp}g_{ik}\delta g^{kj}+g_{jp}g^{kj}\delta g_{ik}=g_{jp}g_{ik}\delta g^{kj}+\delta g_{ip}=0} {\displaystyle M=Fr=2\pi r^{3}\eta H{\frac {d\Omega }{dr}}=2\pi r^{3}\nu \Sigma {\frac {d\Omega }{dr}}} {\displaystyle 0=(x+1)^{2}-x-1=(x^{2}-x)+2x=2x.} {\displaystyle b=L(a)} {\displaystyle 4x-3+5x+12.} {\displaystyle tg0={\frac {sin0}{cos0}}={\frac {0}{1}}=0} {\displaystyle (v_{1},v_{2})=(v_{2},v_{1});} {\displaystyle a,b\in V,} {\displaystyle \delta g_{ij}} {\displaystyle (ac-bd,\,ad+bc),} {\displaystyle b-a=k,} {\displaystyle 3+5\times \left((-2)^{7}-{\frac {3}{2}}\right)} {\displaystyle a_{i},a_{i}^{2},a_{i}^{3},...,a_{i}^{h}} {\displaystyle (U,h),} {\displaystyle d({\mathcal {Ab}})} {\displaystyle \|P\|={\underset {0\leqslant k\leqslant n-1}{\operatorname {max} }}(x_{k+1}-x_{k})} {\displaystyle F^{2}(a_{i})=F(F(a_{i})),} {\displaystyle \varphi (7)=7-1=6} {\displaystyle \sin x\cos x=-0,25} {\displaystyle b-a\in U,} {\displaystyle 4{\frac {1}{6}}-2{\frac {4}{9}}=5{\frac {1\cdot 3}{6\cdot 3}}-2{\frac {4\cdot 2}{9\cdot 2}}=5{\frac {3}{18}}-2{\frac {8}{18}}=4{\frac {21}{18}}-2{\frac {8}{18}}=2{\frac {13}{18}}} {\displaystyle x_{1}=arctg2+\pi n} {\displaystyle D=b^{2}-4ac=2^{2}-4*3*4=4-3*16=4-48=4-48+7*7=5{\pmod {7}}} {\displaystyle 13*45=13*(-8)=-104=-104+53*2=2{\pmod {53}}} {\displaystyle sin{\frac {x}{2}}=\pm {\sqrt {\frac {1-cosx}{2}}}} {\displaystyle x=arctg1+\pi k={\frac {\pi }{4}}+\pi k} {\displaystyle {\sqrt {3^{2}+4^{2}}}=5} {\displaystyle 0\leq x\leq \pi } {\displaystyle R\left(\sin x+\cos x,\sin x\cdot \cos x\right)=0} {\displaystyle ||,} {\displaystyle (2)} {\displaystyle {}^{\mathrm {o} }t} {\displaystyle 1} {\displaystyle e=0} {\displaystyle a_{1}\cdot a_{2}=a_{3}.} {\displaystyle {\mathcal {C}}_{2}^{dual},} {\displaystyle (8)\qquad \delta b_{i}^{j}=\delta \left(g^{js}b_{si}\right)=b_{si}\delta g^{js}+g^{js}\delta b_{si}} {\displaystyle 9.} {\displaystyle cos\phi =OC} {\displaystyle \delta _{ik}={\frac {1}{3}}f(x_{i}-x{k})\cdot (2y_{i}+y_{k}),} {\displaystyle 7x+4+2(-4x+1)=7x-8x+4+2=6-x.} {\displaystyle \left(-1\right)^{m}arcsin1+m\pi ={\frac {\pi }{2}}+2\cdot k\pi } {\displaystyle Z\subset P} {\displaystyle a=m,i_{1}i_{2}i_{3}...i_{n}...\,.} {\displaystyle f:X\to Y} {\displaystyle (A,B)\in \mathrm {Ob} \,{\mathfrak {C}}} {\displaystyle C_{1}C_{2}=tg\phi } {\displaystyle a+a+a=3a=a3} {\displaystyle -(-12)=12.} {\displaystyle \varphi (n)=(p-1)(q-1)=(5-1)(11-1)=40.} {\displaystyle p\in I} {\displaystyle y=ax^{2}+bx+c,} {\displaystyle [x,b]} {\displaystyle b\preceq c,} {\displaystyle t=t'.} {\displaystyle \mathbb {N} ;} {\displaystyle {\dot {m}}=2\pi rV_{r}\Sigma } {\displaystyle a+(-b)=a-b,\quad \quad a\cdot (-b)=-ab,\quad \quad (-a)\cdot (-b)=ab,\quad \quad x+0=x,\quad \quad a+(-a)=0,} {\displaystyle x_{1,2}={\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}(2)} {\displaystyle A\cap B} {\displaystyle O.} {\displaystyle ax^{2}+bx+c=0} {\displaystyle 8*(3^{4})^{4}=8*(-10)^{4}=8*10*10^{3}=80*1000.} {\displaystyle |||,} {\displaystyle E^{n}\cong \mathbb {R} ^{n}} {\displaystyle d,} {\displaystyle a=1,} {\displaystyle _{3}^{1}X_{4}^{2}} {\displaystyle U_{m}\cap Z\neq \emptyset } {\displaystyle {\textbf {-i}}} {\displaystyle {\frac {d}{a}}={\frac {p}{q}},} {\displaystyle a,c\in V} {\displaystyle g=det(G)=det(A^{T}A)=det(A^{T})\cdot det(A)=(det(A))^{2}} {\displaystyle -4} {\displaystyle (9)\qquad \delta u^{i}{\big |}_{t=0}=\delta u^{i}{\big |}_{t=1}=0;\qquad \delta a^{i}{\big |}_{t=0}=0} {\displaystyle (A_{1})+(B_{1})+(C_{1})+W_{1}=0} {\displaystyle A\cup A=A} {\displaystyle a_{n}=k_{1}*p_{1}+k_{2}*p_{2}=k_{1}(1+2i)+k_{2}(1-2i)} {\displaystyle sin2\alpha =2sin\alpha cos\alpha } {\displaystyle z_{1},...,z_{n}} {\displaystyle -24x-18x^{3};\quad } {\displaystyle sin\alpha \cdot cos\beta ={\frac {1}{2}}\cdot (sin(\alpha +\beta )+sin(\alpha -\beta ))} {\displaystyle \emptyset } {\displaystyle \left\{{\begin{array}{lll}a_{1}=&k_{1}*2^{1}+k_{2}*3^{1}&=5\\a_{2}=&k_{1}*2^{2}+k_{2}*3^{2}&=7\end{array}}\right.} {\displaystyle a\times a_{\mathrm {min} }} {\displaystyle \{a_{n}\}} {\displaystyle {\stackrel {\mathrm {def} }{=}}} {\displaystyle z^{n}=f(z,s)-sg(z),} {\displaystyle M(X),} {\displaystyle {\text{НСД}}(|-24|;|-18|)=6;\quad } {\displaystyle x={\frac {2}{13}}={\frac {2+53k}{13}}} {\displaystyle N_{B}-N_{A}=K\Pi _{B}-K\Pi _{A}+q_{B}/tgZ_{B}-q_{A}/tgZ_{A}} {\displaystyle i=j} {\displaystyle \alpha _{1}a_{1}+\alpha _{2}a_{2}+...+\alpha _{s}a_{s}\in U\Rightarrow \alpha _{1}=\alpha _{2}=...=\alpha _{s}=0.} {\displaystyle H} {\displaystyle (-{\frac {12}{7}})\cdot (-7)={\frac {84}{7}}=12;} {\displaystyle c=(\gamma _{1},\gamma _{2},...,\gamma _{n})} {\displaystyle v=L:t.} {\displaystyle \sec \varphi ={\frac {1}{\cos \varphi }}} {\displaystyle \phi \in \mathbb {R} } {\displaystyle p(U)} {\displaystyle \sin ^{2}x-4\sin x\cos x+3\cos ^{2}x=0} {\displaystyle {\tilde {G}},} {\displaystyle 3+4,\quad \quad (3-1)\cdot 5,\quad \quad 1+9=10,\quad \quad 2\cdot (8:4)=4,\quad \quad 2\cdot 3\cdot 10,\quad \quad 326,} {\displaystyle \Delta ={\frac {l}{tgZ}}} {\displaystyle U_{i}^{j}} {\displaystyle (10)\qquad \alpha =C_{n+1}^{2}={n(n+1) \over 2}} {\displaystyle (a+b)(x-y)=ax-ay+bx-by=a(x-y)+b(x-y);} {\displaystyle a_{3}\in A,} {\displaystyle A,B} {\displaystyle \emptyset ;} {\displaystyle {\underset {i\in I}{\prod }}A_{i}=A_{1}\times A_{2}\times ...} {\displaystyle \phi \ _{rad}={\frac {\pi }{180}}\cdot 135} {\displaystyle {\textbf {r}}'={\textbf {r}}-{\textbf {v}}t,\,\,t'=t,} {\displaystyle x=7,\;x=18.} {\displaystyle \cos ^{2}x-\sin x\cos x=0} {\displaystyle (-a)\cdot (-b)=-(-(a\cdot b))=a\cdot b.} {\displaystyle {\textbf {r}}} {\displaystyle m<a_{n}<k,} {\displaystyle \langle B,<\rangle } {\displaystyle (A\triangle \,C)\setminus B\ } {\displaystyle x=45} {\displaystyle m_{\alpha k}={\sqrt {{\frac {m_{A}^{2}}{2}}+{\frac {4}{3}}\cdot {\frac {m_{s}^{2}}{S^{2}}}\rho ^{2}{\frac {(N-k)k}{N}}}}} {\displaystyle m_{1}^{2},m_{2}^{-1},m_{1}^{-3},m_{3},m_{2}^{2}\in \{M\},} {\displaystyle a,b\in \mathbb {N} } {\displaystyle A(n)} {\displaystyle \lim _{n\to \infty }a_{n}} {\displaystyle \{a\},} {\displaystyle A_{1}\cup A_{2}\cup ...\cup A_{n}=\bigcup _{i=1}^{n}A_{i}} {\displaystyle a<x\leq b} {\displaystyle (a,c)\in \Gamma _{1},} {\displaystyle {\frac {\sqrt {3}}{3}}} {\displaystyle (x_{0},y_{0}),} {\displaystyle (b,a)\in \Gamma _{2},} {\displaystyle A\leq B.} {\displaystyle N(g),} {\displaystyle v=(\nu _{1},\nu _{2},...,\nu _{n})} {\displaystyle W_{i}=(A_{i})+(B_{i})+(C_{i})-180^{\circ }} {\displaystyle a^{2}X(x)T(t)} {\displaystyle m>1} {\displaystyle \sin \alpha -\cos \alpha =n} {\displaystyle {\begin{matrix}[(a,b)+(c,d)](k,l)=(a+c,\,b+d)(k,l)=((a+c)k-(b+d)l,\,(a+c)l+(b+d)k)=(ak+ck-bl-dl,\,al+cl+bk+dk),\\(a,b)(k,l)+(c,d)(k,l)=(ak-bl,\,al+bk)+(ck-dl,\,cl+dk)=(ak+ck-bl-dl,\,al+bk+cl+dk).\end{matrix}}} {\displaystyle \mathbb {Z} _{+}^{n}} {\displaystyle k,n,k,l\in \mathbb {N} } {\displaystyle b^{n}<a.} {\displaystyle I=1000000*{\frac {8\%*8}{100}}=640000} {\displaystyle P_{3}} {\displaystyle \mathrm {Id} _{A}} {\displaystyle (a,b)\in \Gamma _{1},} {\displaystyle k=4,r=3} {\displaystyle b} {\displaystyle a_{1},a_{2},...,a_{n}.} {\displaystyle v_{i}+w_{i}\sim v_{1}+w_{1}} {\displaystyle a;} {\displaystyle |a_{n}|<\varepsilon } {\displaystyle {\textbf {Set}}} {\displaystyle C_{1}\neq 0} {\displaystyle 8-6=2.} {\displaystyle P_{\alpha +\beta }} {\displaystyle (A,B)\in \mathrm {Ob} ,} {\displaystyle hf=jg,} {\displaystyle {\bigg |}det\left({\partial {\tilde {u}}^{i} \over \partial u^{j}}\right){\bigg |}=|det(A)|={\sqrt {g}}} {\displaystyle D,} {\displaystyle \Pi _{2}} {\displaystyle 1:{\frac {a}{b}}={\frac {b}{a}}} {\displaystyle \sin \left(x+\phi \right)={\frac {c}{\sqrt {a^{2}+b^{2}}}}} {\displaystyle =12.} {\displaystyle x+2=3,} {\displaystyle 2\pi -\phi } {\displaystyle A\in \mathrm {Ob} ,} {\displaystyle \delta ={\frac {21.7}{S\sin Z}}\int _{0}^{S}{\frac {P}{T^{2}}}{\frac {\partial T}{\partial H}}tg\gamma \sin(A-Q)(S-y)dy} {\displaystyle y\sim x} {\displaystyle {\mathcal {U}}} {\displaystyle h:A\to C,} {\displaystyle 7x=21} {\displaystyle {\frac {r}{b}},} {\displaystyle \{(x_{1},x_{2})\in X\times X\,|\,f(x_{1})=f(x_{2})\}} {\displaystyle a^{2}+b^{2}\neq 0} {\displaystyle a\cdot e=a} {\displaystyle f\cdot f^{-1}=e.} {\displaystyle F^{4}(a_{i})=F(F(F(F(a_{i}))))} {\displaystyle m_{\alpha AF}=\mu {\sqrt {\frac {1}{P_{\alpha AF}}}}} {\displaystyle \sin ^{6}{\frac {\alpha }{2}}+\cos ^{6}{\frac {\alpha }{2}}={\frac {\sin ^{2}\alpha -4}{4}}\cdot \cos \alpha } {\displaystyle r-\varepsilon .} {\displaystyle e^{2}=e.} {\displaystyle X_{1}\subset X_{2}} {\displaystyle x=4k+3} {\displaystyle N\in \mathbb {N} \setminus {\tilde {\mathbb {N} }}\leftrightarrow (\forall n\in {\tilde {\mathbb {N} }})(N>n).} {\displaystyle f\,a} {\displaystyle a\cdot x=0} {\displaystyle f(a_{1},...,a_{n},x)=1.} {\displaystyle f(x).} {\displaystyle x+y} {\displaystyle f\in {\bar {Y}}.} {\displaystyle (3)} {\displaystyle f(x)=\alpha x} {\displaystyle (U,h),\,(V,h)\in {\mathcal {A}}} {\displaystyle a\land 1=a} {\displaystyle \alpha [a]=[\alpha a].} {\displaystyle \{x_{n}\}} {\displaystyle x'_{i}=f_{i}(x_{1},x_{2},...,x_{n}),} {\displaystyle x={\frac {a+b}{2}}} {\displaystyle tg{\frac {x}{2}}=-{\frac {1}{\sqrt {3}}}} {\displaystyle A,} {\displaystyle L(\beta a+\gamma c)=\sum _{i=1}^{n}(\beta \alpha _{i}+\gamma \eta _{i})f_{i}=\beta \sum _{i=1}^{n}\alpha _{i}f_{i}+\gamma \sum _{i=1}^{n}\eta _{i}f_{i}=\beta L(a)+\gamma L(c).} {\displaystyle \mathrm {Mor} (X,Y)} {\displaystyle (9)\qquad R_{ij}-{R \over 2}g_{ij}=0} {\displaystyle \emptyset ,\{1\},\{2\},\{1,2\};} {\displaystyle \lg 200=2.3010,} {\displaystyle ({\frac {1}{n}}).} {\displaystyle j\in \mathbb {C} ,} {\displaystyle (36.4)\qquad u_{0}=u_{0}(\xi )=\int h_{03}d\xi } {\displaystyle y=1+\varepsilon ,} {\displaystyle y=Arcctgx} {\displaystyle p^{n}-2p^{n-1}+5p^{n-2}=0} {\displaystyle E=K+U,} {\displaystyle Y,} {\displaystyle \simeq } {\displaystyle \rho (\alpha ,\beta ,\gamma ,...).} {\displaystyle (9)\qquad \delta K^{[m]}=R_{ij}^{[m]}\,\delta g^{ij}+G^{[m-1]ij}\,\delta b_{ij}} {\displaystyle X/\sim } {\displaystyle \neg \neg a\Rightarrow a} {\displaystyle -{\frac {32}{7}}} {\displaystyle (\Gamma ^{-1})^{-1}=\Gamma .} {\displaystyle a+b>a} {\displaystyle x_{1}.} {\displaystyle a_{m_{n}}\to a,} {\displaystyle S\in U_{r}(O),} {\displaystyle T_{1},} {\displaystyle L(\alpha a)=\alpha L(a)} {\displaystyle n-1.} PNG  IHDR PLTEGpL3tRNSE(IDATc04@Q%4ԁA544A444B` + ;_~IENDB` {\displaystyle |q|<1,} {\displaystyle V\subseteq U,} {\displaystyle x_{i}\sim x_{i+1}\mod R_{1},} {\displaystyle a_{123}} {\displaystyle \beta _{\neg }:\mathrm {B} \to \mathrm {B} } {\displaystyle \ a=\sup x_{n}} {\displaystyle {\frac {4}{21}}:{\frac {12}{7}}={\frac {\not {4}^{1}}{21}}\cdot {\frac {7}{\not {12}^{3}}}={\frac {1\cdot \not {7}^{1}}{\not {21}^{3}\cdot 3}}={\frac {1\cdot 1}{3\cdot 3}}={\frac {1}{9}}} {\displaystyle {\mathcal {C}}_{2}.} {\displaystyle 110j} {\displaystyle x\in \mathbb {R} ^{n},} {\displaystyle y\neq x} {\displaystyle (f_{3}\cdot f_{2})\cdot f_{1}=f_{3}\cdot (f_{2}\cdot f_{1}).} {\displaystyle V/U.} {\displaystyle z^{*}=\rho (\cos \varphi -i\sin \varphi )=\rho (\cos(-\varphi )+i\sin(-\varphi ))=\rho (\cos(2\pi -\varphi )+i\sin(2\pi -\varphi )).} {\displaystyle {\mathcal {C}}_{1}^{dual}} {\displaystyle -n<a<n.} {\displaystyle f(z)=z^{2}} {\displaystyle BD=OC} {\displaystyle {\textbf {2}}=\{1,0\},} {\displaystyle n=1,2,\ldots } {\displaystyle 4\cdot t^{2}+2\cdot t-1=0} {\displaystyle A_{1}\cap A_{2}\cap ...\cap A_{n}=\bigcap _{i=1}^{n}A_{i}} {\displaystyle 5x-4=2x-17} {\displaystyle 45.} {\displaystyle du^{j}} {\displaystyle {\stackrel {\mathrm {def} }{\Leftrightarrow }}} {\displaystyle cos2\alpha =cos^{2}\alpha -sin^{2}\alpha } {\displaystyle g:A\to B} {\displaystyle 6x+25=x;} {\displaystyle {\frac {\pi }{2}}\leq \phi \leq \pi } {\displaystyle x={\frac {2}{3}}=2*5=3} {\displaystyle d(x_{1},x_{2})\geq 0,} {\displaystyle \sin \alpha +\sin \beta +\sin \gamma -\sin \left(\alpha +\beta +\gamma \right)=4\cdot \sin {\frac {\alpha +\beta }{2}}\cdot \sin {\frac {\beta +\gamma }{2}}\cdot \sin {\frac {\alpha +\gamma }{2}}} {\displaystyle f(x,y,z,g)=({\overline {x}}\land {\overline {y}}\land {\overline {z}}\land {\overline {g}})\vee ({\overline {x}}\land {\overline {y}}\land {\overline {z}}\land g)\vee ({\overline {x}}\land {\overline {y}}\land z\land {\overline {g}})\vee ({\overline {x}}\land y\land z\land {\overline {g}})\vee (\ x\land y\land {\overline {z}}\land {\overline {g}})\vee (\ x\land y\land {\overline {z}}\land g)\vee (\ x\land y\land z\land {\overline {g}})\vee (\ x\land y\land z\land g)} {\displaystyle b(b+4),} {\displaystyle 23,} {\displaystyle A_{i}=a_{i}-{\frac {\sum {a_{i}}}{3}}} {\displaystyle x^{-n}<y,} {\displaystyle a_{1},a_{2},...,a_{n},} {\displaystyle ={\frac {(-p)^{2}-({\sqrt {p^{2}-4q}})^{2}}{4}}={\frac {p^{2}-(p^{2}-4q)}{4}}={\frac {4q}{4}}=q.} {\displaystyle \xi _{1},\xi _{2},...,\xi _{n}} {\displaystyle U_{j}\ni a.} {\displaystyle x^{2}+p\cdot x+q=0} {\displaystyle {\mathcal {U}}\ni x,} {\displaystyle (3\to 2).} {\displaystyle f(b)\neq 0} {\displaystyle R={\frac {k}{k+r}}=0.428571..} {\displaystyle f={\frac {\rho ''}{2R_{m}^{2}}}} {\displaystyle \mathbb {A} ^{n}} {\displaystyle 21\,394} {\displaystyle {\mathfrak {U}}+{\mathfrak {U}}\subset U.} {\displaystyle g,h\in G} {\displaystyle x=-{\frac {b}{2a}}(1)} {\displaystyle (6a)\qquad \delta {\sqrt {g}}={1 \over {2{\sqrt {g}}}}\delta g={1 \over 2}{\sqrt {g}}g^{ij}\delta g_{ij}} {\displaystyle {\sqrt {a}},} {\displaystyle S_{1}\leq x,} {\displaystyle {\mathcal {C}}_{dual}} {\displaystyle (a_{n},b_{n})} {\displaystyle 30=2^{1}\cdot 3^{1}\cdot 5^{1}.} {\displaystyle cos(\pi -\alpha )+ctg(\pi +\alpha )} {\displaystyle w=2,5{\sqrt {(b_{2}^{2}m^{2}\sum {\cot ^{2}{\beta }})/\rho ^{2}+2m_{b}^{2}}}} {\displaystyle I_{0}=I,} {\displaystyle ((x^{2n+3})^{4})^{n}=(x^{2n+3})^{4n}=x^{4n(2n+3)}=x^{8n^{2}+12n};} {\displaystyle a+b=b+a} {\displaystyle 43-(43-15)=43-28=15.} {\displaystyle R_{2}.} {\displaystyle b={\begin{pmatrix}\xi _{1}\\\xi _{2}\\...\\\xi _{m}\end{pmatrix}}.} {\displaystyle 1<-1} {\displaystyle \beta _{i}=\zeta \alpha _{i}} {\displaystyle (a+b+1)(a-b)=a\cdot a+a\cdot (-b)+b\cdot a+b\cdot (-b)+1\cdot a+1\cdot (-b)=a^{2}-ab+ab-b^{2}+a+b=a^{2}-b^{2}+a+b.} {\displaystyle \rho (x,y)+\rho (y,z)\geq \rho (x,z)} {\displaystyle y-3={\frac {-3x-3}{4}}} {\displaystyle \mathbb {X} .} {\displaystyle \Omega _{F}=\{F_{1},...,F_{k},...\},} {\displaystyle \left({\frac {1-t}{2}}\right)^{5}+\left({\frac {1+t}{2}}\right)^{5}={\frac {29}{16}}t^{4}} {\displaystyle a_{2}\cdot a_{5}=a_{1}.} {\displaystyle f_{ck,cube}} {\displaystyle e\in G,} {\displaystyle (5,4),\,(3,2),\,(4,5),\,(2,1),\,(1,3).} {\displaystyle U_{1}\cup U_{2}=\emptyset } {\displaystyle <} {\displaystyle sin({\frac {\pi }{2}}+\phi )=BD} {\displaystyle i={\sqrt {-1}}.} {\displaystyle A\Leftrightarrow C.} {\displaystyle a\Rightarrow (a\land a)} {\displaystyle S=25} {\displaystyle f_{ctd}} {\displaystyle tg20^{\circ }\cdot tg40^{\circ }\cdot tg80^{\circ }={\frac {\sin 20^{\circ }\cdot \sin 40^{\circ }\cdot \sin 80^{\circ }}{\cos 20^{\circ }\cdot \cos 40^{\circ }\cdot \cos 80^{\circ }}}} {\displaystyle q>0,} {\displaystyle {\bar {C}}\,|\,{\bar {C}}'} {\displaystyle 2^{4}=2\cdot 2\cdot 2\cdot 2=16.} {\displaystyle {\frac {P(z)}{\mathbb {Q} (z)}}} {\displaystyle a=2,\,b=1,\,c=-2,\,d=-2,\,e=2,\,f=-1.} {\displaystyle (a,b)\to ab} {\displaystyle b^{n}=e,} {\displaystyle (2ax+b)^{2}=b^{2}-4ac.(*)} {\displaystyle \sim ^{-1}\,=\,\sim ,} {\displaystyle 5=5} {\displaystyle (x_{1},x_{2},...,x_{n}),} {\displaystyle U_{1}\subset X} {\displaystyle 8,} {\displaystyle -{\frac {32}{7}}<{\frac {2}{7}},} {\displaystyle \varepsilon _{n},} {\displaystyle 3\cdot sin0-5\cdot cos0+7\cdot tg0+sec0} {\displaystyle a-b=a+(-b),} {\displaystyle c.} {\displaystyle a\notin A,} {\displaystyle f(a)<0} {\displaystyle {\sqrt[{n}]{\alpha }}.} {\displaystyle y>0} {\displaystyle \alpha =0} {\displaystyle I\subseteq G\times M} {\displaystyle y>1.} {\displaystyle \alpha _{1}a_{1}+\alpha _{2}a_{2}+...\alpha _{n}a_{n},} {\displaystyle U\cap {\mathcal {U}}} {\displaystyle C\in \mathrm {Ob} \,{\mathcal {C}}.} {\displaystyle na<b.} {\displaystyle R_{g}} {\displaystyle M\cong N.} {\displaystyle E_{T}f} {\displaystyle y=cosec\phi } {\displaystyle \lambda (\nu a)=(\lambda \nu )a} {\displaystyle [{\sqrt[{n}]{}}],} {\displaystyle 24=2^{3}\cdot 3^{1};} {\displaystyle f\in \mathrm {Mor} \,T} {\displaystyle \gamma =(x,y),} {\displaystyle sec{\frac {\pi }{2}}={\frac {1}{cos{\frac {\pi }{2}}}}} {\displaystyle \theta .} {\displaystyle (+\infty ,-\infty )} {\displaystyle a=b} {\displaystyle w=a+bv} {\displaystyle sin{\frac {7}{12}}\pi } {\displaystyle (3)^{18}*(15)^{9}=(3^{6})^{3}*(15^{3})^{3}=14^{3}*20^{3}=(14*4)^{3}*5^{3}=56^{3}*15=1^{3}*15=15.} {\displaystyle X_{\mathrm {card} (X)}\subset X_{\mathrm {card} (X)+1}\subset X_{\mathrm {card} (X)+2}\subset ...} {\displaystyle \phi \ _{rad}} {\displaystyle [x_{2},y_{2}]} {\displaystyle S_{n}=\sin \alpha +\sin(\alpha +h)+\sin(\alpha +2\cdot h)+...+\sin(\alpha +n\cdot h)} {\displaystyle h\circ (g\circ f)=(h\circ g)\circ f} {\displaystyle x\in {\mathcal {U}}} {\displaystyle f,g,h} {\displaystyle A_{i}\subseteq A} {\displaystyle a<0,} {\displaystyle ax+ay} {\displaystyle \lim |a_{n}|=\infty .} {\displaystyle {\frac {a}{b}}\cdot m={\frac {a\cdot m}{b}}.} {\displaystyle y-3=-3k} {\displaystyle x^{1},x^{2},...,x^{n}} {\displaystyle x_{1}\prec x_{2}.} {\displaystyle \bigcap _{j}U_{j}} {\displaystyle n\leq 4} {\displaystyle {\frac {P_{1}}{P_{2}}}={\frac {P_{1}\cdot P_{3}}{P_{2}\cdot P_{3}}},} {\displaystyle X(x)\equiv 0} {\displaystyle A\cup A=\{1,2,3,4\}} {\displaystyle g^{-1}:N\to M} {\displaystyle X(x)=C_{1}x+C_{2}} {\displaystyle 0=7=7*k{\pmod {7}}} {\displaystyle ctg2\alpha =ctg(\alpha +\alpha )={\frac {ctg\alpha ctg\alpha -1}{ctg\alpha +ctg\alpha }}={\frac {ctg^{2}\alpha -1}{2ctg\alpha }}} {\displaystyle x\prec z.} {\displaystyle p\neq a_{n}} {\displaystyle A={\begin{pmatrix}n&n-1&n-2&n-3&\ldots &1\\n-1&n&n-2&n-3&\ldots &1\\n-2&n-2&n&n-3&\ldots &1\\n-3&n-3&n-3&n&\ldots &1\\\vdots &\vdots &\vdots &\vdots &\ddots &\vdots \\1&1&1&1&\ldots &n\end{pmatrix}}} {\displaystyle -m,} {\displaystyle -\infty } {\displaystyle {\tilde {g}}_{m}\leftrightarrow g_{m_{1}},g_{m_{2}},...,} {\displaystyle {\tilde {\mathbb {C} }}} {\displaystyle \gamma _{i}=\nu _{i}} {\displaystyle P(x)=0} {\displaystyle r_{3}} {\displaystyle g_{2}\in U_{r}(O).} {\displaystyle \Rightarrow } {\displaystyle l'.} {\displaystyle A\subset M} {\displaystyle i_{j}={\overline {1,n}}.} {\displaystyle P(z),} {\displaystyle {\textbf {r}}={\textbf {r}}'+{\textbf {v}}t,} {\displaystyle (r;\,e_{1},...,e_{n}),} {\displaystyle \beta _{i}} {\displaystyle \sin ^{2}70^{\circ }\cdot \sin ^{2}50^{\circ }\cdot \sin ^{2}10^{\circ }} {\displaystyle f(z),} {\displaystyle {\frac {2\pi }{\phi \ _{rad}}}={\frac {\pi R^{2}}{S}}} {\displaystyle a\in E} {\displaystyle \inf(a)} {\displaystyle {\mathcal {G}}} {\displaystyle -bx-by.} {\displaystyle y=1-{\frac {x^{2}}{2}}} {\displaystyle \langle X,\leq \rangle ,} {\displaystyle \sin 8x-\cos 6x={\sqrt {3}}\left(\sin 8x+\cos 6x\right)} {\displaystyle k=57,r=6} {\displaystyle \alpha _{1},\alpha _{2},...,\alpha _{s}\in P,} {\displaystyle \alpha ={\frac {x}{2}}} {\displaystyle {\frac {6}{4}}={\frac {36}{24}}} {\displaystyle (2\to 3)} {\displaystyle \alpha =a+bi,} {\displaystyle g_{1}} {\displaystyle {\frac {2\sin \alpha +\sin ^{2}\alpha }{2\cos \alpha +\sin ^{2}\alpha }}\cdot {\frac {1-\cos \alpha }{1-\sin \alpha }}} {\displaystyle {\frac {-5}{3}}=-(11+8)?} {\displaystyle \mathbb {X} \subset \mathbb {R} ^{n}.} {\displaystyle z} {\displaystyle K_{0}\subset K_{1}\subset ...\subset K_{n}} {\displaystyle \ (a-\varepsilon ;a+\varepsilon )} {\displaystyle z_{1}} {\displaystyle (c,d)\cdot (x,y)=(a,b)\Leftrightarrow (cx-dy,\,cy+dx)=(a,b)\Leftrightarrow cx-dy=a\land dx+cy=b.} {\displaystyle Z={\frac {Y}{N_{x}\cdot \cos {B_{x}}}}} {\displaystyle L.} {\displaystyle \nu =\alpha C_{s}H\Rightarrow \eta =\alpha C_{s}\rho H\Rightarrow F=\alpha C_{s}\rho HS{\frac {d\nu }{dr}}\Rightarrow {\frac {dV}{dt}}=C_{s}{\frac {dV}{dr}}} {\displaystyle x^{2}+4x-5=0.} {\displaystyle \mathbb {R} .} {\displaystyle (20)\qquad \int \left({\sqrt {g}}G^{[m-1]ij}\mathbf {n} \cdot {\partial \over \partial u^{j}}\delta \mathbf {r} _{i}\right)=\int {\partial \over \partial u^{j}}\left({\sqrt {g}}G^{[m-1]ij}(\mathbf {n} \cdot \delta \mathbf {r} _{i})\right)\,du^{1}du^{2}\dots du^{n}-\int \left({\partial \over \partial u^{j}}\left({\sqrt {g}}G^{[m-1]ij}\mathbf {n} \right)\cdot \delta \mathbf {r} _{i}\right)} {\displaystyle g^{-1}} {\displaystyle c\in C} {\displaystyle x+2.} {\displaystyle {\begin{matrix}((xz^{3}+3xy^{2}-xyz)\cdot (x^{2}z-z^{3}))\cdot (ax+by-az)=\\=(x^{3}z^{4}-xz^{6}+3x^{3}y^{2}z-3xy^{2}z^{3}-x^{3}yz^{2}+xyz^{4})\cdot (ax+by-az)=\\=\underbrace {ax^{4}z^{4}+bx^{3}yz^{4}-ax^{3}z^{5}} _{x^{3}z^{4}(ax+by-az)}\underbrace {-ax^{2}z^{6}-bxyz^{6}+axz^{7}} _{-xz^{6}(ax+by-az)}\underbrace {+3ax^{4}y^{2}z+3bx^{3}y^{3}z-3ax^{3}y^{2}z^{2}} _{3x^{3}y^{2}z(ax+by-az)}\underbrace {-3ax^{2}y^{2}z^{3}-3bxy^{3}z^{3}+3axy^{2}z^{4}-} _{-3xy^{2}z^{3}(ax+by-az)}\\\underbrace {-ax^{4}yz^{2}-bx^{3}y^{2}z^{2}+ax^{3}yz^{3}} _{-x^{3}yz^{2}(ax+by-az)}\underbrace {+ax^{2}yz^{4}+bxy^{2}z^{4}-axyz^{5}.} _{xyz^{4}(ax+by-az)}\end{matrix}}} {\displaystyle E(y)=[y_{0},+\infty )} {\displaystyle a\in A,} {\displaystyle {\mathcal {C}}_{2}^{dual}} {\displaystyle h_{i}\in H.} {\displaystyle a^{m}\cdot a^{n}=a^{mn}\land (a^{m})^{n}=a^{mn}} {\displaystyle a_{1},...,a_{n}\in G,} {\displaystyle \alpha _{1}\in P.} {\displaystyle 2a^{2}-18} {\displaystyle M_{A}=M_{A}'+\varepsilon ''\sin(M_{A}'-P)+\Delta r'} {\displaystyle P\subset A\times B.} {\displaystyle {\mathfrak {A}}\setminus {\bar {A}}^{C}\subset {\mathfrak {A}}\setminus A^{C},} {\displaystyle \ \phi (x_{0})} {\displaystyle M=\{2,3,5,7,11,13,17,19,23,29,31,37,41,43,47,53,59,61,67,71,73,79,83,89,97\}.} {\displaystyle \delta _{1}=\delta _{13}-\delta _{12}} {\displaystyle (15)\qquad (\mathbf {n} \cdot \mathbf {r} _{j})=0} {\displaystyle (16)\qquad X=g^{ij}g^{kl}X_{ijkl}} {\displaystyle L(x)=f_{1}(t)+f_{2}(t)+...+f_{m}(t).} {\displaystyle T_{a}} {\displaystyle {\overrightarrow {OA_{2}}}=(x_{2},y_{2})} {\displaystyle [a,b],} {\displaystyle {\frac {1}{3}}=3^{\varphi (7)-1}} {\displaystyle Q=\{q_{1},q_{2},...,q_{n},q_{n}+1\}} {\displaystyle R=5} {\displaystyle E^{m};} {\displaystyle |a|>0} {\displaystyle a_{n}\to -\infty \land b_{n}<k\Rightarrow a_{n}+b_{n}\to -\infty } {\displaystyle S=L*K*n=1000000,00*0,17401476059*8=1392118,08\ } {\displaystyle A\setminus B,} {\displaystyle [1,n].} {\displaystyle I_{n},} {\displaystyle \{p_{1},p_{2},...,p_{n-1},p_{n},p_{n+1},...\}=P} {\displaystyle B\cup C=\{2,4,5,6,7,8,9,10\}.} {\displaystyle {\mathcal {E}}.}  >di]1A7(1=x@RKkUZg"w_rH|"2&3lGWCg"mvwԉ{  3NYYmtUHcK'":]CJ`q)M"[,Fc tȐ^n|$9`AOOcQ) bph4^D(Q}AǨW7AG(BIXhu8g   E S s   d   ! C6 E d k | ) R  >  / g  +' 6 B ,S X_ h i mp u a y n T r, 2 =I n^ g ~ > G j  2O$V5]B8U/w|ɒQV`|K>0(x1DPUic#i>xŧ|([ n%BF1NULbmu݋GG88O`2f/m|I@kʺs)6OPXZQu'|P*6(>G g}uE:X}_zu!m1:rR [YqE״BJ!+2?ETm~  #-GWomS4Ř?3uf V)?JI]~eÈ11@0Yje)2fH{ +8MWb8gxjQJ\t$@+8AsPTft(w#|0'9C;LXhv3l %@4<FKaosK k {H OT%HNUewQ>M3I]:huzv {\displaystyle (35)\qquad \delta K^{[2m]}={\partial K^{[2m]} \over \partial R_{ij}^{kl}}\,\delta R_{ij}^{kl}=c_{kl}^{ij}\,\delta R_{ij}^{kl}} {\displaystyle L(x_{1}+x_{2}+...+x_{m})=L(x_{1})+L(x_{2})+...+L(x_{m})=f_{1}(t)+f_{2}(t)+...+f_{m}(t).} {\displaystyle \mathbb {C} } {\displaystyle (8)\qquad a_{i}{\big |}_{t=0}=a_{i}{\big |}_{P}} {\displaystyle g^{sk}} {\displaystyle a\cdot (b\cdot c)=(a\cdot b)\cdot c.} {\displaystyle cosx\cdot cosy\cdot cosz={\frac {1}{4}}\cdot (cos(x+y-z)+cos(y+z-x)+cos(z+x-y)+cos(x+y+z))} {\displaystyle 6x^{2}(y^{4}+8axy-7ac)=6x^{2}\cdot y^{4}+6x^{2}\cdot 8axy-6x^{2}\cdot 7ac=6x^{2}y^{4}+48ax^{3}y-42acx^{2}.} {\displaystyle 2\cdot (3\cdot 4)=(2\cdot 3)\cdot 4=24.} {\displaystyle \log _{x}y=n.} {\displaystyle \log _{x}a={\frac {1}{\log _{a}x}}} {\displaystyle ar=b} {\displaystyle a\in p_{1}} {\displaystyle \cup } {\displaystyle ac>bc.} {\displaystyle \alpha _{1}a_{1},} {\displaystyle \ Y} {\displaystyle a_{n}\in A,} {\displaystyle sin0,03} {\displaystyle ({\frac {2z+7h}{y^{4}}})^{2}={\frac {(2z+7h)^{2}}{(y^{4})^{2}}}={\frac {4z^{2}+49h^{2}}{y^{8}}}.} {\displaystyle S={\frac {R^{2}\cdot \phi \ _{rad}}{2}}} {\displaystyle (A,B)} {\displaystyle \alpha (\beta v)=(\alpha \beta )v.} {\displaystyle q_{t}=g\circ p_{t}} {\displaystyle {\sqrt {f(x)}}=g(x)} {\displaystyle f(x,y,z)=(x\vee y\vee z)\land (x\vee y\vee z)\land ({\overline {x}}\vee {\overline {y}}\vee z)\land ({\overline {x}}\vee {\overline {y}}\vee z)} {\displaystyle V/U} {\displaystyle a_{n},} {\displaystyle O} {\displaystyle a\in S,\,\,b\in S} {\displaystyle \min(a,b)} {\displaystyle (a-b)+b>0+b,} {\displaystyle {\frac {m+1}{n}}<b.} {\displaystyle a_{4}} {\displaystyle k=-6.} {\displaystyle \approx 21\,3\color {green}{8}\color {blue}{0}.} {\displaystyle \cos 2x=t} {\displaystyle \cos {\frac {\pi }{13}}+\cos {\frac {3\pi }{13}}+\cos {\frac {5\pi }{13}}+\cos {\frac {7\pi }{13}}+\cos {\frac {9\pi }{13}}+\cos {\frac {11\pi }{13}}} {\displaystyle 3x+3xy;\quad } {\displaystyle Y\subset X} {\displaystyle \left|sec\phi \right\vert \geq 1} {\displaystyle a\cdot n>b.} {\displaystyle \sup(A).} {\displaystyle \mathrm {Re} \,z,} {\displaystyle \left[0;\pi \right]} {\displaystyle \exists !} {\displaystyle \forall a\forall b(a>b\subset (a\in {\mathcal {H}}\lor b\in {\mathcal {B}}))} {\displaystyle L(\alpha a+\beta b)=\alpha L(a)+\beta L(b)=\alpha \theta =\beta \theta =\theta ,} {\displaystyle h\in G.} {\displaystyle \sum _{k=0}^{\infty }a_{k}z^{k}} {\displaystyle 2x^{3}y(-5y^{4}+2xy)=-10x^{3}y^{5}+4x^{4}y^{2};} {\displaystyle G:=(V,E)} {\displaystyle {\begin{array}{lll}a_{n+2}&\to &t^{2}\\a_{n+1}&\to &t^{1}=t\\a_{n}&\to &t^{0}=1\end{array}}} {\displaystyle P\simeq M} {\displaystyle S.} {\displaystyle l_{1}\not \equiv l_{2}.} {\displaystyle I=b{\frac {\tau ''}{2}}} {\displaystyle \cos 2x-2\sin ^{2}x=-3} {\displaystyle \mu (G),} {\displaystyle \tau ^{i}\tau ^{j}\tau ^{k}\tau ^{l}} {\displaystyle x.} {\displaystyle r=cn+\varepsilon } {\displaystyle 8+4x=4(2+x);} {\displaystyle dS,} {\displaystyle {\frac {a}{b}}} {\displaystyle W_{o}=w(P+Q)} {\displaystyle L=mV_{\varphi }r} {\displaystyle (b,b)\in \Gamma _{2}\circ \Gamma _{1};} {\displaystyle k<0,\,\,\,b\neq 0} {\displaystyle A=B.} {\displaystyle (36.3)\qquad u_{0}=u_{0}(\xi )=\int h_{02}d\xi } {\displaystyle =5.} {\displaystyle {\frac {1}{4}}} {\displaystyle x_{1}=arcsina} {\displaystyle {\mathcal {T}}} {\displaystyle \mathbf {b} _{ij}} {\displaystyle h} {\displaystyle {\frac {18}{24}}={\frac {18:2}{24:2}}={\frac {9}{12}};\,\,\,\,{\frac {5}{3}}={\frac {5\cdot 4}{3\cdot 4}}={\frac {20}{12}}.} {\displaystyle 2^{k}\leqslant {\frac {2^{n+1}}{n^{2}+n+2}}} {\displaystyle x_{1}=x_{2}} {\displaystyle a=(3-5)\cdot n+b,\quad \quad b=a-(3-5)\cdot n.} {\displaystyle w=2,5m''{\sqrt {\sum {\cot ^{2}{\beta }}}}} {\displaystyle \int {\frac {dx}{x^{2}+1}}} {\displaystyle 80*1000=-80+91=11.} {\displaystyle x=15} {\displaystyle u=a^{2}-y^{2}} {\displaystyle (\ x\land y\land z\land {\overline {g}})} {\displaystyle f:X\to X/\sim } {\displaystyle a_{n}=k_{1}*2^{n}+k_{2}*3^{n}} {\displaystyle b\in \mathbb {R} } {\displaystyle ={\frac {1}{2}}\cdot \left({\frac {1}{2}}\cdot \sin 80^{\circ }+{\frac {1}{2}}\cdot {\frac {\sqrt {3}}{2}}-{\frac {1}{2}}\cdot \sin 80^{\circ }\right)={\frac {1}{2}}\cdot {\frac {1}{2}}\cdot {\frac {\sqrt {3}}{2}}={\frac {\sqrt {3}}{8}}} {\displaystyle ay=1,} {\displaystyle \Leftrightarrow } {\displaystyle P(x_{1},x_{2},...,x_{n}),} {\displaystyle H,} {\displaystyle L(a)=b,} {\displaystyle a,b\in \mathrm {ker} \,L} {\displaystyle d_{S}(g,k)\leq m+n=d_{S}(g,h)+d_{S}(h,k).} {\displaystyle F(gf)=F(f)\,F(g)} {\displaystyle (38.3)\qquad a_{02}=a_{03}=0;\qquad a_{12}=c_{2}/2;\qquad a_{13}=c_{3}/2} {\displaystyle a,b\in G,} {\displaystyle 2\,4\color {red}{7}\color {black}{6}.} {\displaystyle a_{1}\in A_{i}} {\displaystyle 8:2=4.} {\displaystyle B\subset A} {\displaystyle A\xleftarrow {h} E\xrightarrow {j} B} {\displaystyle f_{1}(x_{1},x_{2},...,x_{n})} {\displaystyle sin^{2}(\pi +1)+cos^{2}(\pi -1)} {\displaystyle a,b,c\in M} {\displaystyle c=a\alpha b.} {\displaystyle {\frac {2\cdot \sin 2\alpha -3\cdot cos2\alpha }{4\cdot \sin 2\alpha +5\cdot cos2\alpha }}={\frac {4\cdot tg\alpha -3+3\cdot tg^{2}\alpha }{8\cdot tg\alpha +5-5\cdot tg^{2}\alpha }}} {\displaystyle e.} {\displaystyle \bigcap _{i=1}^{n}U_{x_{0},m_{i}}} {\displaystyle -a',} {\displaystyle p=-(m+n);q=mn.} {\displaystyle a'+b'\equiv a+b} {\displaystyle \varepsilon <a-m,} {\displaystyle x_{1}=k_{1},\,\,x_{2}=k_{2},...,x_{n}=k_{n}} {\displaystyle L:V\to V/U.} {\displaystyle cos(\alpha -\beta )=cos\alpha \cdot cos\beta +sin\alpha \cdot sin\beta } {\displaystyle {\mathfrak {U}}_{1}} {\displaystyle {\sqrt {0}}=0;} {\displaystyle -24-18x^{3}=6x(-4-3x^{2});} {\displaystyle {\sqrt {x}}} {\displaystyle a,b\in \mathbb {R} .} {\displaystyle z=x^{2}+y^{2}} {\displaystyle f=g\circ \varphi .} {\displaystyle U\times {\mathcal {X}}} {\displaystyle p,} {\displaystyle \sin x+\cos 2x=2} {\displaystyle \lim _{d\to 0}{\frac {\Delta m}{\Delta V}}=\rho (x)} {\displaystyle x={\frac {2}{13}}=2*{\frac {1}{13}}{\pmod {53}}} {\displaystyle \neg \neg (a\lor \neg a).} {\displaystyle C.} {\displaystyle a_{n+2}+3a_{n+1}-10a_{n}=8\cdot 3^{n}} {\displaystyle b+a=a+b} {\displaystyle (18)\qquad g_{ij}g_{kl}\gamma (g^{ij}g^{kl}+g^{ik}g^{lj}+g^{il}g^{jk})=\gamma {\big (}(g_{ij}g^{ij})(g_{kl}g^{kl})+(g_{ij}g^{jl}g_{lk}g^{ki})+(g_{ij}g^{jk}g_{kl}g^{li}){\big )}=} {\displaystyle R_{btn}} {\displaystyle x_{2}={\frac {5-4}{6}}={\frac {1+13}{6}}={\frac {14}{6}}={\frac {7}{3}}={\frac {7-13}{3}}={\frac {-6}{3}}=-2=11} {\displaystyle h(\xi ,x)=\xi x} {\displaystyle \left(-1\right)^{m}arcsin1+m\pi =\left(-1\right)^{m}{\frac {\pi }{2}}+m\pi } {\displaystyle \sin 18^{\circ }={\frac {1-4\cdot \sin ^{2}18^{\circ }}{2}}} {\displaystyle ac<bc.} {\displaystyle P=\prod _{t\in T}F_{t}} {\displaystyle \mathbb {Z} .} {\displaystyle -(-4a^{2}+2a+20)=4a^{2}-2a-20.} {\displaystyle {\mathcal {H}}(x)} {\displaystyle {\textbf {v}},} {\displaystyle \aleph } {\displaystyle \langle {\mathfrak {A}}_{1},\leq _{1}\rangle +\langle {\mathfrak {A}}_{2},\leq _{2}\rangle } {\displaystyle \subseteq .} {\displaystyle (a,b)=(a,0)+(0,b)=a+bi.} {\displaystyle 17abcd.} {\displaystyle (b+r)^{n}\leq b^{n}+r[(1+b)^{n}-b^{n}]<b^{n}+\varepsilon =a,} {\displaystyle uv} {\displaystyle \beta _{\neg }({\mathcal {X}})=\Im ,} {\displaystyle 3^{5}{\pmod {55}}=3^{4}*3=26*3=78=23.} {\displaystyle {\begin{matrix}{\sqrt {a+bi}}=\pm ({\sqrt {\frac {{\sqrt {a^{2}+b^{2}}}+a}{2}}}+i{\sqrt {\frac {{\sqrt {a^{2}+b^{2}}}-a}{2}}}),\quad {\text{якщо}}\,b>0;\\{\sqrt {a+bi}}=\pm ({\sqrt {\frac {{\sqrt {a^{2}+b^{2}}}+a}{2}}}-i{\sqrt {\frac {{\sqrt {a^{2}+b^{2}}}-a}{2}}}),\quad {\text{якщо}}\,b<0.\end{matrix}}} {\displaystyle [a].} {\displaystyle x\sim y} {\displaystyle {\sqrt {a+bi}}=u+vi.} {\displaystyle tg^{2}x+2tgx+1=0} {\displaystyle {\begin{matrix}(xz^{3}+3xy^{2}-xyz)\cdot ((x^{2}z-z^{3})\cdot (ax+by-az))=\\=(xz^{3}+3xy^{2}-xyz)\cdot (ax^{3}z+bx^{2}yz-ax^{2}z^{2}-axz^{3}-byz^{3}+az^{4})=\\=\underbrace {ax^{4}z^{4}+bx^{3}yz^{4}-ax^{3}z^{5}-ax^{2}z^{6}-bxyz^{6}+axz^{7}} _{xz^{3}(ax^{3}z+bx^{2}yz-ax^{2}z^{2}-axz^{3}-byz^{3}+az^{4})}+\\\underbrace {+3ax^{4}y^{2}z+3bx^{3}y^{2}z-3ax^{3}y^{2}z^{2}-3ax^{2}y^{2}z^{3}-3bxy^{3}z^{3}+3axy^{2}z^{4}} _{3xy^{2}(ax^{3}z+bx^{2}yz-ax^{2}z^{2}-axz^{3}-byz^{3}+az^{4})}-\\\underbrace {-ax^{4}yz^{2}-bx^{3}y^{2}z^{2}+ax^{3}yz^{2}+ax^{2}yz^{4}+bxy^{2}z^{4}-axyz^{5}.} _{-xyz(ax^{3}z+bx^{2}yz-ax^{2}z^{2}-axz^{3}-byz^{3}+az^{4})}\end{matrix}}} {\displaystyle \cos x={\sqrt {2}}\sin ^{2}x} {\displaystyle k=n,} {\displaystyle {\frac {\text{текст}}{\text{значення тексту}}}} {\displaystyle a_{5}=a_{1}:a_{2}.} {\displaystyle V\Sigma {\frac {d\Omega }{dr}}=\Sigma V_{r}\Omega +{\frac {C}{2\pi r^{3}}}} {\displaystyle m\in \mathbb {Z} ,} {\displaystyle \{x_{i}\},} {\displaystyle \langle X,\leq \rangle } {\displaystyle M;} {\displaystyle a\in \Delta _{i_{1}i_{2}},} {\displaystyle (0,-1)=-(0,1)} {\displaystyle (2ax+b)^{2}} {\displaystyle m^{2}=2n^{2}} {\displaystyle {\frac {\sqrt {3}}{2}}} PNG  IHDR h@ 6PLTEGpL+tRNS$(27IDATxc s2siA `a6F`bI󳀴32 0h {\displaystyle m,} {\displaystyle (x,y)=(0,0),} {\displaystyle \{S\}} {\displaystyle \mathrm {Mor} \,{\mathcal {C}},} {\displaystyle 5x-4=-(17-2x)} {\displaystyle l_{i}=1} {\displaystyle \cdot ,} {\displaystyle (1)} {\displaystyle {\mathfrak {T}}} {\displaystyle {\frac {\sqrt {-4}}{\sqrt {-1}}}={\sqrt {4}}=2;} {\displaystyle g_{j_{1}\dots j_{m}}^{i_{1}\dots i_{m}}} {\displaystyle sin3x=3sinx-4sin^{3}x} {\displaystyle f\in M(\mathbb {N} ,\mathbb {N} )} {\displaystyle F\cdot {\frac {1}{P_{\alpha AF}}}=(C_{1})+(C_{2})+(C_{3})+(C_{4})} {\displaystyle {\mathcal {X}}.} {\displaystyle {\begin{pmatrix}1&2&3\\2&3&1\end{pmatrix}},\quad \quad {\begin{pmatrix}2&3&1\\3&1&2\end{pmatrix}},\quad \quad {\begin{pmatrix}3&2&1\\1&3&2\end{pmatrix}}} {\displaystyle x_{1},y_{1},x_{2},y_{2},x_{3},y_{3},...} {\displaystyle h\circ t,} {\displaystyle \varphi (n)=(p-1)(q-1)=(7-1)(13-1)=6*12=72.} {\displaystyle r_{2}.} {\displaystyle 0^{0}=1} {\displaystyle 0,017} {\displaystyle L(e_{i})=f_{i},} {\displaystyle \alpha ,\beta \in P,} {\displaystyle T=\{1,2\},} {\displaystyle sin(\alpha +\beta )-sin(\alpha -\beta )=2\cdot cos\alpha \cdot sin\beta } {\displaystyle x\geq 0} {\displaystyle \Delta _{2i-1}=(-2\ln {\Im _{i}})^{\frac {1}{2}}\cdot \cos {e^{9}\Im _{i}}} {\displaystyle 4<5,} {\displaystyle x,y\in \mathbb {R} _{+}} {\displaystyle y=2x^{4}} {\displaystyle y=\rho \sin \varphi .} {\displaystyle tgx+ctgx={\frac {cos(x-y)}{cosx\cdot siny}}} {\displaystyle \mu .} {\displaystyle \bigcap _{Y\in S}{\bar {Y}}^{i}\neq \emptyset .} {\displaystyle \mathbb {R} } {\displaystyle g_{i}\in G} {\displaystyle z=x+iy,} {\displaystyle w_{kp}} {\displaystyle ctgx\cdot ctgy=-{\frac {ctgx-ctgy}{tgx-tgy}}} {\displaystyle m_{1}} {\displaystyle x+10} {\displaystyle A\cap B\subset A} {\displaystyle =} {\displaystyle f(x,y,z)=({\overline {x}}\land y\land {\overline {z}})\vee ({\overline {x}}\land y\land z)\vee (\ x\land {\overline {y}}\land {\overline {z}})\vee (\ x\land {\overline {y}}\land z)} {\displaystyle x^{2}+1=0.} {\displaystyle tg\alpha } {\displaystyle \mathrm {ch} ^{2}(x)-\mathrm {sh} ^{2}(x)} {\displaystyle f:X\to Y,} {\displaystyle a<b\Rightarrow a+c<b+c} {\displaystyle 5^{1}} {\displaystyle {\sqrt[{n}]{x}}=y,} {\displaystyle \dim W=m.} {\displaystyle 1.} {\displaystyle \log _{x^{m}}a={\frac {1}{m}}\cdot \log _{x}a} {\displaystyle ctg(\alpha +\beta )={\frac {ctg\alpha \cdot ctg\beta -1}{ctg\alpha +ctg\beta }}} {\displaystyle y\in {\mathfrak {U}}_{2}.} {\displaystyle y\in x,} {\displaystyle a_{1},a_{2},\dots ,a_{d}} {\displaystyle f:v\to [v]} {\displaystyle a^{3}<3,} {\displaystyle a>c;} {\displaystyle a^{2}>0,\,\,b^{2}>0,\,\,c^{2},...,z^{2}>0;} {\displaystyle \gamma .} {\displaystyle (37.3)\qquad c_{0}+c_{1}-a_{00}-a_{11}+a_{22}+a_{33}=0} {\displaystyle \ n} {\displaystyle 2m} {\displaystyle i_{3}} {\displaystyle L\leq e\leq U;} {\displaystyle (-30),} {\displaystyle |a|=a,} {\displaystyle A\lor (B\Rightarrow C).} {\displaystyle V,} {\displaystyle \mathrm {Mor} \,T,} {\displaystyle tg(-\beta )=-tg\beta } {\displaystyle x_{1},x_{2},...,x_{n}} {\displaystyle m+1,} {\displaystyle (a\land (a\Rightarrow b))\Rightarrow b,} {\displaystyle (v_{1},a\cdot v_{2})=a\cdot (v_{1},v_{2}),\quad a\in \mathbb {R} ;} {\displaystyle i_{kp}} {\displaystyle z=0k} {\displaystyle \int \limits _{a}^{b}{f\left(x\right)dx}} {\displaystyle (17)\qquad h_{ij}=F(x^{0}+x^{1})+G(x^{0}-x^{1})} {\displaystyle m={\sqrt {\sum {w^{2}/3n}}}} {\displaystyle \{1,2,3,...\}} {\displaystyle 6,} {\displaystyle \Gamma _{2},} {\displaystyle \bigcup _{i}U_{i}=X.} {\displaystyle a_{n}\to -\infty .} {\displaystyle i^{2}=-1} {\displaystyle y=sin\phi } {\displaystyle \varepsilon _{i}=\pm 1.} {\displaystyle E(y)} {\displaystyle n!} {\displaystyle ctgx={\sqrt {3}}} {\displaystyle -{\frac {\pi }{6}}} {\displaystyle i,j={\overline {0,n}},\,\,i<j} {\displaystyle (40)\qquad \delta I_{2m}=J_{1}+J_{2}=\int \left(c_{s}^{\;ijk}\,\delta R_{\;ijk}^{s}+{1 \over 2}R_{ij}^{[2m]}\,\delta g^{ij}-{1 \over 2}K^{[2m]}g_{ij}\,\delta g^{ij}\right)\,d\tau } {\displaystyle \mathrm {rank} (H_{l})=1.} {\displaystyle x^{2}=2} {\displaystyle } {\displaystyle tg2\alpha =tg(\alpha +\alpha )={\frac {tg\alpha +tg\alpha }{1-tg\alpha tg\alpha }}={\frac {2tg\alpha }{1-tg^{2}\alpha }}} {\displaystyle 9b^{7}u^{3}:} {\displaystyle s_{ii}={\sqrt {a_{ii}-\sum _{k=1}^{i-1}d_{kk}s_{ki}^{2}}}} {\displaystyle U\times {\mathcal {U}},} {\displaystyle \Pi _{1}\,\And \,\Pi _{2}} {\displaystyle {\frac {a\cdot n}{b\cdot n}}={\frac {a}{b}}.} {\displaystyle m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}}+{\frac {i_{3}}{10^{3}}}\leq a<m+{\frac {i_{1}}{10}}+{\frac {i_{2}}{10^{2}}}+{\frac {i_{3}+1}{10^{3}}}.} {\displaystyle q^{2}} {\displaystyle L=-5} {\displaystyle \ A_{q}(n,d_{min})} {\displaystyle N_{2}={\frac {A_{n}^{m}}{P_{m}}}} {\displaystyle C_{1}=C_{2}=0} {\displaystyle z\neq 0} {\displaystyle -1<a<0} {\displaystyle {\begin{cases}x^{3}-3xy^{2}=a,\\3x^{2}y-y^{3}=b,\end{cases}}} {\displaystyle {\mathcal {H}}(\omega _{\alpha }),} {\displaystyle {\bar {B}}\cup {\overline {A\setminus B}}={\bar {A}}\cup {\bar {B}},} {\displaystyle X(x)} {\displaystyle (a,b),} {\displaystyle [v_{1}]:} {\displaystyle {\textbf {i}}} {\displaystyle df(x)} {\displaystyle (6)\qquad R_{ijkl}={1 \over 3}\left(S_{ikjl}-S_{iljk}\right)} {\displaystyle {\frac {1}{12}},} {\displaystyle e^{\alpha }-e^{-\alpha }\neq 0} {\displaystyle a,b\in \mathbb {Q} ,} {\displaystyle sin{\frac {\pi }{6}}={\frac {1}{2}}} {\displaystyle \neg A\land B\lor C\Rightarrow D} {\displaystyle x=\rho \cos \varphi } {\displaystyle 10^{-n}.} {\displaystyle tg\phi ={\frac {sin\phi }{cos\phi }}} {\displaystyle m_{1}>m} {\displaystyle \lim _{d\to 0}{\frac {f(z+d)-f(z)}{d}}=\lim _{d\to 0}{\frac {(z+d)^{2}-z^{2}}{d}}=\lim _{d\to 0}(2z+d)=2z.} {\displaystyle -1=1} {\displaystyle f'(x_{0}),} {\displaystyle X=\{1,2,3,4,5,6,7,8\}.} {\displaystyle \{(x_{1},x_{2})\in X\times X\,|\,f(x_{1})=f(x_{2})\}.} {\displaystyle \{U_{i}\}\subset 2^{X},} {\displaystyle u_{i}=u_{i}(\xi )} {\displaystyle ({\overline {x}}\vee y\vee {\overline {z}}\vee {\overline {g}})} {\displaystyle \sin 20^{\circ }\cdot \sin 40^{\circ }\cdot \sin 80^{\circ }={\frac {1}{2}}\cdot \left(\cos 20^{\circ }-\cos 60^{\circ }\right)\cdot \sin 80^{\circ }={\frac {1}{2}}\cdot \left(\cos 20^{\circ }\cdot \sin 80^{\circ }-{\frac {1}{2}}\cdot \sin 80^{\circ }\right)={\frac {1}{2}}\cdot \left({\frac {1}{2}}\cdot \left(\sin 100^{\circ }+\sin 60^{\circ }\right)-{\frac {1}{2}}\cdot \sin 80^{\circ }\right)=} {\displaystyle 4(ax)^{2}+4axb+4ac=0.} {\displaystyle M\cap Y\neq \emptyset .} {\displaystyle U\in {\mathcal {U}}} {\displaystyle \rho } {\displaystyle (a_{2},a_{1})} {\displaystyle x=-10,y=1} {\displaystyle a_{ij}} {\displaystyle (4)\qquad (\mathbf {b} _{ij}\cdot \mathbf {b} _{kl})=X_{ijkl}+{1 \over 3}S_{ijkl}} {\displaystyle x=9,z=1} {\displaystyle a+(b+c)=(a+b)+c;\quad \quad (ab)c=a(bc);} {\displaystyle 1.27272727...=1.(27),\quad \quad 0.58333333...=0.58(3),\quad \quad 0.25=0.250000...=0.25(0).} {\displaystyle a\neq b,} {\displaystyle a+b} {\displaystyle X^{2m}.} {\displaystyle \mathbb {Z} ,\,} {\displaystyle A_{1},A_{2},...,A_{n}.} {\displaystyle (x,y)=(a-c,\,b-d).} {\displaystyle g\circ f=\mathrm {Id} _{A}.} {\displaystyle a_{n+2}=a_{n+1}+a_{n}.} {\displaystyle f(F_{T},W,W_{d})=0} {\displaystyle y=5k+1} {\displaystyle P_{2}(x)} {\displaystyle [1,1]} {\displaystyle f|_{A}} {\displaystyle {\mathfrak {A}}\subset {\bar {\mathfrak {A}}}.} {\displaystyle \Omega _{P}=\{P_{1},...,P_{m},...\},} {\displaystyle 1000+900+80+1=1981} {\displaystyle 0\leq k\leq p} {\displaystyle {\frac {4}{3}}=11*8?} {\displaystyle ({\sqrt[{n}]{x}})^{n}=x} {\displaystyle (A\cap B)\cup C=\{2,4,5,6,7,8,10\}.} {\displaystyle a\ldots a_{1\ldots n}\in \{0,1\}.} {\displaystyle tg20^{\circ }\cdot tg40^{\circ }\cdot tg80^{\circ }} {\displaystyle \partial M\subset {\bar {M}}.} {\displaystyle D(y),} {\displaystyle n+1=n} {\displaystyle a'-a,} {\displaystyle a=3} {\displaystyle \varepsilon _{2}} {\displaystyle (I,a_{1},a_{2},...)} {\displaystyle y+z,} {\displaystyle -4a^{2}+2a+20} {\displaystyle h^{-1}k,} {\displaystyle C_{t}\in (2^{F_{t}})^{2^{F_{t}}}} {\displaystyle {\mbox{det}}A\neq 0} {\displaystyle y=\cos ^{2}\alpha } {\displaystyle \ A} {\displaystyle \mathbb {R} ^{3}.} {\displaystyle U_{r'}(g_{i})\subset G} {\displaystyle U=U\cup \partial U.} {\displaystyle A=\left(\alpha _{j}^{i}\right)} {\displaystyle n+1,} {\displaystyle \lambda ^{2}\sum _{i=1}^{n}\alpha _{i}^{2}+2\lambda \sum _{i=1}^{n}\alpha _{i}\beta _{i}+\sum _{i=1}^{n}\beta _{i}^{2}\geq 0,} {\displaystyle {\textbf {2}}=\{0,1\},} {\displaystyle [a-\varepsilon ,\,a+\varepsilon ]} {\displaystyle (A\cap B)\cup C} {\displaystyle a,b,c,d,e} {\displaystyle x\in \mathbb {C} } {\displaystyle +,} {\displaystyle f(x,y,z,g)=(1110001000001111)} {\displaystyle r=i_{1}i_{2}...i_{n}...\,.} {\displaystyle \sin ^{2}(x)+\cos ^{2}(x)} {\displaystyle \alpha -\beta =(a+bi)-(c+bi)=(a-c)+(b-d)i} {\displaystyle i^{2}=(-i)^{2}=-1.} {\displaystyle P(x)={\frac {1}{\sqrt {2\pi }}}e^{-{\frac {x^{2}}{2}}}} {\displaystyle 18,\,24,\,30.} {\displaystyle (13)\qquad {\begin{vmatrix}(\mathbf {b} _{ij}\cdot \mathbf {b} _{ij})&(\mathbf {b} _{ij}\cdot \mathbf {b} _{kl})\\(\mathbf {b} _{kl}\cdot \mathbf {b} _{ij})&(\mathbf {b} _{kl}\cdot \mathbf {b} _{kl})\end{vmatrix}}=\left(X_{iijj}+{1 \over 3}R_{ijij}\right)\left(X_{kkll}+{1 \over 3}R_{klkl}\right)-\left(X_{ijkl}+{1 \over 3}S_{ijkl}\right)^{2}\geq 0} {\displaystyle a\preceq a} {\displaystyle [a_{2},b_{2}]} {\displaystyle ctg\alpha \cdot ctg\beta ={\frac {ctg\alpha +ctg\beta }{tg\alpha +tg\beta }}} {\displaystyle p(A).} {\displaystyle \varepsilon ,} {\displaystyle \mathbb {R} ^{3},} {\displaystyle \rho (O,g_{2})<r,} {\displaystyle a_{1}\cap (a_{1}\cup a_{2})=a_{1},} {\displaystyle f(x)=0} {\displaystyle E(y).} {\displaystyle a+aq+aq^{2}+...+aq^{n}+...={\frac {a}{1-q}}.} {\displaystyle \Delta _{i_{1}i_{2}}} {\displaystyle \min } {\displaystyle j} {\displaystyle 675a^{4}bc} {\displaystyle \{U_{i}\}\subset 2^{X}} {\displaystyle 4a^{2}-2a-20,} {\displaystyle Q} {\displaystyle magnitude={\sqrt {X^{2}+Y^{2}+Z^{2}}}} {\displaystyle \zeta } {\displaystyle {\frac {b}{a}}={\frac {b_{1}}{a_{1}}}\Leftrightarrow ba_{1}=ab_{1}} {\displaystyle [((a,b)+(c,d))(k,l)=(a,b)(k,l)+(c,d)(k,l)].} {\displaystyle \mathrm {H} =\{r>c\,|\,c\in \mathbb {R} \}} {\displaystyle M\subset X,} {\displaystyle a\,\tau \,a} {\displaystyle |x-r|<\varepsilon ,} {\displaystyle x=10} {\displaystyle U_{i}\subset X,} {\displaystyle \alpha } {\displaystyle ctg(-\beta )=-ctg\beta } {\displaystyle X(l)=C_{1}\sin {\sqrt {\lambda }}l=0} {\displaystyle 34\cdot 34\neq 34.} {\displaystyle t=tg{\frac {x}{2}}} {\displaystyle a,b\in P;} {\displaystyle {\frac {M}{\rho ''}}} {\displaystyle \mathbb {C} ,} {\displaystyle q{\frac {1}{3}}} {\displaystyle -(a,b)=(-a,-b).} {\displaystyle m_{q}={\sqrt {{\frac {L^{2}}{2\rho ^{2}}}m_{A}^{2}+{\frac {N-1}{36}}(N^{2}+N+48)m_{s}^{2}}}} {\displaystyle k=11,r=4} {\displaystyle \{a\}} {\displaystyle B\in X} {\displaystyle \mathrm {Id} _{\mathrm {Ob} \,{\mathfrak {C}}}} {\displaystyle a-b,} {\displaystyle x^{2}=a} {\displaystyle f_{2},} {\displaystyle a'=a+m,} {\displaystyle cos{\frac {\pi }{2}}=0} {\displaystyle {\frac {360}{2\pi }}} {\displaystyle k<0,} {\displaystyle S_{AC}=S_{AB}{\frac {\sin {B_{1}}}{\sin {A_{1}}}}} {\displaystyle {\frac {1-tg^{2}x}{2tgx}}+tgx+1=0} {\displaystyle \leq } {\displaystyle [m,\,m+1)} {\displaystyle 1_{A}} {\displaystyle S_{AD}'=S_{AB}{\frac {\sin {B_{1}}\sin {B_{2}}\sin {B_{3}}\sin {B_{4}}\sin {B_{5}}\sin {B_{6}}\sin {B_{7}}\sin {B_{8}}}{\sin {A_{1}}\sin {A_{2}}\sin {A_{3}}\sin {A_{4}}\sin {A_{5}}\sin {A_{6}}\sin {A_{7}}\sin {A_{8}}}}} {\displaystyle y_{\mathrm {min} }\preceq y} {\displaystyle \triangle ABO} {\displaystyle (6+a):(3\cdot (b+5)).} {\displaystyle x'_{i}} {\displaystyle f_{cd}} {\displaystyle V} {\displaystyle cosec\phi ={\frac {1}{sin\phi }}} {\displaystyle 5(x-y).} {\displaystyle r} {\displaystyle (2ax+b)^{2}=4(ax)^{2}+2axb+b^{a}} {\displaystyle a-b} {\displaystyle X/R} {\displaystyle \cos 2\beta =2\cdot \cos ^{2}\left({\frac {\pi }{4}}+\alpha \right)} {\displaystyle R_{2}} {\displaystyle v^{i}} {\displaystyle u+iv,} {\displaystyle f\circ \mathrm {Id} _{A}=f} {\displaystyle \sup(A)>a,} {\displaystyle K\subset \mathbb {Z} _{+}.} {\displaystyle a_{n}^{o}} {\displaystyle v^{2}=-a,} {\displaystyle cos\phi =x} {\displaystyle d=\tau c+(1-t)v=(\tau \gamma _{1}-(1-\tau )\nu _{1},\,\tau \gamma _{2}-(1-\tau )\nu _{2},...,\tau \gamma _{n}-(1-\tau )\nu _{n}),} {\displaystyle 300\,000} {\displaystyle {\mathfrak {A}}_{1}\cap {\mathfrak {A}}_{2}\neq \emptyset } {\displaystyle X_{ijkl}} {\displaystyle A\cup B=\{1,2,3,4,5\},\quad \quad \{1,2,3,4,5\}\setminus B=\{4\}\neq A.} {\displaystyle 9x+9,} {\displaystyle \partial U} {\displaystyle c>0,} {\displaystyle (I_{n},\iota _{n})} {\displaystyle ctg{\frac {x}{2}}=\pm {\sqrt {\frac {1+cosx}{1-cosx}}}} {\displaystyle i=-j} {\displaystyle M\cap \partial M=\emptyset .} {\displaystyle f:\mathbb {N} \to \mathbb {R} ,} {\displaystyle r>cn.} {\displaystyle A=K*L=0,17401476059*1000000,00=174014,76\ } {\displaystyle h(U)\in \mathbb {R} _{+}^{n},} {\displaystyle (cos\alpha ;sin\alpha )} {\displaystyle {\mathfrak {x}}\neq {\mathfrak {y}}.} {\displaystyle tgx=a} {\displaystyle |\zeta |\geq \varepsilon ^{-1}.} {\displaystyle A\cup B,} {\displaystyle f(g)^{-1}} {\displaystyle \bigcap _{m\in M}U_{m}\in S,} {\displaystyle Z} {\displaystyle b_{1}^{n}\neq a.} {\displaystyle L'} {\displaystyle \cos 3\alpha +\cos 5\alpha +\cos 7\alpha +...+\cos(2n+1)\alpha } t"-z29 Flxށg۲S5; %e6@d`,i}\Y]{"]Y%1IcW]Vf^xm/F4PARWbd5OQz&a7COZimoڤhr)  _+ =/KU^ܧz JIcV{Ȃuݵ- % +Cv9m4GD0"+8rDI.gvҧ޵o/RM  0 K 'i j |  b, 2 : H \ b ~ ߑ ] k F  5  4 ; U v V| D ѩ v  I  Z2 S< ? N 7Y Ie y 4 ' ھ A c + 8@ I e j Ä o [ b 5 v"62CQJ[]c-s}@pP")`9A6La oyƶ*.Z !(JSc*=$GY$.7mBUeq=E08E~Tbj?Z8X!3~>M_vj} R(69MEO@XcsR ű:]O )[6_qu)ĵ]e*7MJOXր ?dEa!6.CTojr}B®09G-!7WEOWvA[ * bo.V@IT+bq||#z&A6B[eCpxB›Ru W3A`ly^xܤ̽JXj /)<MV`c@6_ikzҐ͵G2EL$[d؁ ҡٳ>;`;%@EHGMUF^Wr{~QD {\displaystyle sin(\alpha -\beta )=sin\alpha \cdot cos\beta -cos\alpha \cdot sin\beta } {\displaystyle b\in B,} {\displaystyle b,} {\displaystyle Df} {\displaystyle s_{ij}=0} {\displaystyle (33.4)\qquad {\tilde {h}}_{02}=h_{02}-\partial _{0}v_{2}-\partial _{2}v_{0}=(h_{02}-u_{2}')-2a_{02}} {\displaystyle 0\cdot {\frac {a}{b}}=0.} {\displaystyle k+1,} {\displaystyle {\ddot {x}}=j} {\displaystyle (a,b,c)} {\displaystyle {\mathfrak {x}},{\mathfrak {y}},{\mathfrak {z}}\in {\mathcal {X}}.} {\displaystyle Y^{T}} {\displaystyle g,\,h\in G.} {\displaystyle A\times A=A^{2},\quad \quad A\times A\times A=A^{3},\quad \quad \underbrace {B\times B\times ...\times B} _{n\,{\text{співмножників}}}=B^{n}.} {\displaystyle (36.1)\qquad u_{0}=u_{0}(\xi )=\int {2h_{00}+h_{22}+h_{33} \over 4}d\xi } {\displaystyle z=4} {\displaystyle \mathrm {in} _{t}^{f}.} {\displaystyle y=kx+b,} {\displaystyle Y\in S} {\displaystyle (A\triangle \,C)\setminus B\ =\{1,4,8,10\}.} {\displaystyle {\mathfrak {U}}_{2},} {\displaystyle 15+2a-5ac^{4}+c^{3}-a^{2}} {\displaystyle \Phi '} {\displaystyle a_{n+3}-a_{n+2}-8a_{n+1}+12a_{n}=0} {\displaystyle p=2,3,5,7,...\,.} {\displaystyle a\in P} {\displaystyle 2x+4y=32} {\displaystyle \sum _{i=1}^{n}(\alpha _{i}\lambda +\beta _{i})^{2}\geq 0} {\displaystyle X\rightrightarrows _{g}^{f}Y.} {\displaystyle cosec2x={\frac {1+tg^{2}x}{2tgx}}} {\displaystyle |a_{i}|_{p}\to 0.} {\displaystyle a\cdot 0=0,\quad \quad a\cdot 1=a.} {\displaystyle \mathrm {Hom} _{F}(D,E).} {\displaystyle x={\sqrt {\frac {-c}{a}}}} {\displaystyle 9,} {\displaystyle {\frac {m}{n}}.} {\displaystyle \operatorname {arccosec} x} {\displaystyle v_{1},v_{2}} {\displaystyle {\frac {1}{P(z)}}=f(z)} {\displaystyle \beta ,\gamma \in P.} {\displaystyle P^{-1}} {\displaystyle -2\cdot cos(\alpha +\beta )+2=2-2\cdot cos\alpha \cdot cos\beta +2\cdot sin\alpha \cdot sin\beta } {\displaystyle x,y,z\in A:} {\displaystyle M=\mathbb {N} ,} {\displaystyle 5x-5y=5\cdot 4-5\cdot 2=20-10=10;\quad \quad 5(x-y)=5x-5y=5\cdot 4-5\cdot 2=10.} {\displaystyle \approx 300\,000\,000} {\displaystyle m\in S} {\displaystyle v_{i}+w_{i}=(v_{1}+w_{1})+(a+b),} {\displaystyle \delta T_{ij}} {\displaystyle 204,\,24,\,27,\,256.} {\displaystyle r'} {\displaystyle h_{22}=-h_{33}} {\displaystyle 6^{3}{\pmod {53}}=216-53*4=4} {\displaystyle p(t)=0} {\displaystyle x={\frac {2}{3}}=2*{\frac {1}{3}}} {\displaystyle n} {\displaystyle 43-(43-15)} {\displaystyle y\neq z.} {\displaystyle 2^{4}=16.} {\displaystyle \left\{{\begin{array}{lll}a_{0}=k_{1}+k_{2}=4\\a_{1}=k_{1}*(1+2i)+k_{2}*(1-2i)=4\end{array}}\right.} {\displaystyle {{a}^{b}}} {\displaystyle (7b)\qquad \Gamma _{si}^{s}={1 \over 2}g^{sk}\partial _{i}g_{sk}={1 \over {2g}}\partial _{i}g={1 \over {\sqrt {g}}}\partial _{i}{\sqrt {g}}=\partial _{i}\ln {\sqrt {g}}} {\displaystyle (1+\varepsilon )^{n}=1+n\varepsilon +...,} {\displaystyle (x,\,y)} {\displaystyle |x|<|2^{x}|,} {\displaystyle z=1\cdot \beta i+\gamma j+\delta k,} {\displaystyle N_{1}} {\displaystyle \rho (x+y)\leq \rho (x)+\rho (y)} {\displaystyle (2)\qquad g_{ij}={\partial {\tilde {u}}^{k} \over \partial u^{i}}{\partial {\tilde {u}}^{p} \over \partial u^{j}}{\tilde {g}}_{kp}} {\displaystyle A\subseteq X} {\displaystyle |a|_{\infty }=\prod _{p}|a|_{p}^{-1}} {\displaystyle x'_{1},x'_{2},...,x'_{n}} {\displaystyle M={\bar {M}}.} {\displaystyle 1-1=0} {\displaystyle u=0} {\displaystyle b^{h}=g^{-1}ag\cdot g^{-1}ag\cdot \cdot \cdot g^{-1}ag=g^{-1}a^{h}g=e.} {\displaystyle \xi \leq x.} {\displaystyle (0,1)} {\displaystyle -m,-(m-1),...,-1,0,1,2,...,m} {\displaystyle (\alpha _{1},\alpha _{2},...,\alpha _{n}).} {\displaystyle L:V\to W} {\displaystyle x\in {\mathfrak {U}}.} {\displaystyle B\times A} {\displaystyle (13)\qquad N=\beta -\gamma ={n(n+1) \over 24}(3n^{2}+3n+6-(n^{2}+5n+6))={n^{2}(n^{2}-1) \over 12}} {\displaystyle (7)\qquad \Gamma _{si}^{s}={1 \over {\sqrt {g}}}\partial _{i}{\sqrt {g}}=\partial _{i}ln{\sqrt {g}}} {\displaystyle q=2} {\displaystyle C,} {\displaystyle L(x)=f(t)} {\displaystyle {\frac {\alpha }{\beta }}={\frac {a+bi}{c+di}}={\frac {ac+bd}{c^{2}+d^{2}}}+{\frac {bc-ad}{c^{2}+d^{2}}}i,} {\displaystyle (25)\qquad {\tilde {h}}_{ij}=h_{ij}-\nabla _{i}v_{j}-\nabla _{j}v_{i}+\left(\nabla ^{s}v_{s}\right)g_{ij}} {\displaystyle h:U\to h(U)} {\displaystyle A_{2}(n,\;d_{min})\leqslant {\frac {2^{n}}{C_{n}^{0}+C_{n}^{1}+C_{n}^{2}}}={\frac {2^{n}}{1+n+{\frac {n(n-1)}{2}}}}={\frac {2^{n+1}}{n^{2}+n+2}}} {\displaystyle L(c)=\sum _{i=1}^{n}\eta _{i}f_{i}} {\displaystyle 2\cos x-{\sqrt {2}}\sin x=0} {\displaystyle \ D_{f}} {\displaystyle \Delta _{0}=[m,\,m+{\frac {1}{10}}),\quad \Delta _{1}=[m+{\frac {1}{10}},\,m+{\frac {2}{10}}),\quad ...,\quad \Delta _{8}=[m+{\frac {8}{10}},\,m+{\frac {9}{10}}),\quad \Delta _{9}=[m+{\frac {9}{10}},\,m+1).} {\displaystyle AE=EA=A.} {\displaystyle 2^{54}*5^{27}=(2^{6})^{9}*(5^{3})^{9}=(3^{2})^{9}*(15)^{9}=(3)^{18}*(15)^{9}.} {\displaystyle (1)\qquad {\tilde {u}}^{i}=\alpha _{j}^{i}(u^{j}-u_{(P)}^{j})+{1 \over 2!}\beta _{jk}^{i}(u^{j}-u_{(P)}^{j})(u^{k}-u_{(P)}^{k})+\cdots } {\displaystyle \min(a,b),} {\displaystyle [a]+[b]=[a+b]} {\displaystyle r(\cos \alpha +i\sin \alpha )} {\displaystyle {\begin{cases}a=2,\\-2a+b=-3,\\3a-2b+c=2,\\3b-2c+d=5,\\3c-2d+e=0,\\3d+f=-7.\end{cases}}} {\displaystyle 2\,\color {red}{4}\color {black}{76}.} {\displaystyle f'} {\displaystyle (45)\qquad \delta \Gamma _{ij}^{s}={1 \over 2}g^{sk}\left(\nabla _{i}\delta g_{kj}+\nabla _{j}\delta g_{ik}-\nabla _{k}\delta g_{ij}\right)} {\displaystyle S=11} {\displaystyle z.} {\displaystyle S(y),} {\displaystyle \cos x\leq 1<2} {\displaystyle d=4-2=2.} {\displaystyle {\frac {3}{4}}\cdot \pi } {\displaystyle F_{t}.} {\displaystyle \mathbb {R} _{Dedekind}} {\displaystyle f:Y\to X} {\displaystyle \mu ^{*},} {\displaystyle f:A\simeq B.} {\displaystyle \{\{a\}\},} {\displaystyle \Pi ,} {\displaystyle \nu \Sigma ={\frac {\dot {m}}{3\pi }}(1-{\sqrt {\frac {r_{*}}{r}}})} {\displaystyle a,b\in V_{n}} {\displaystyle {\mathfrak {G}}_{t}={\begin{cases}G_{t}\,{\text{для}}\,t\in S\setminus {\mathfrak {S}},\\{\mathcal {G}}_{t}\,{\text{для}}\,t\in {\mathfrak {S}}\setminus S,\\G_{t}\cap {\mathcal {G}}_{t}\,{\text{для}}\,t\in S\cap {\mathfrak {S}}.\end{cases}}} {\displaystyle \{c,d\}.} {\displaystyle {\mathfrak {U}}\in {\mathcal {U}}} {\displaystyle y=-5k} PNG  IHDR .Y5$PLTEGpL$4 {\displaystyle b=0;} {\displaystyle a,b,c\in G,} {\displaystyle {\frac {1}{n}}} {\displaystyle da} {\displaystyle f_{a}(x)=x+a.} {\displaystyle |f(a+h)-f(a)|<\varepsilon } {\displaystyle {\begin{pmatrix}a_{1}&a_{2}&...&a_{n}\\b_{1}&b_{2}&...&b_{n}\end{pmatrix}}.} {\displaystyle (\alpha _{1},\alpha _{2},...,\alpha _{n})+(-\alpha _{1},-\alpha _{2},...,-\alpha _{n})=\theta .} {\displaystyle a_{n}=k_{1}t_{1}^{n}+k_{2}t_{2}^{n}=k_{1}*2^{n}+k_{2}*3^{n}} {\displaystyle \gamma =l\sin {B}+{\frac {1}{3}}{\frac {l^{3}}{\rho ''^{2}}}\cdot \sin {B}\cos ^{2}{B}\cdot (1+3\eta ^{2})} {\displaystyle d_{S}} {\displaystyle a\cdot e=a.} {\displaystyle (3a)^{3}25abc,\quad \quad 17abcd,\quad \quad 5m^{2}n\cdot (-3)m^{4}} {\displaystyle g\in \mathrm {Hom} _{\mathcal {C}}(B,C)} {\displaystyle (19)\qquad \int _{\Omega }a_{\;\,s}^{ij}\left(\delta \Gamma _{ij}^{s}\right)d\tau =\oint _{S}v^{ijk}\,\delta g_{ij}\,n_{k}\,dS-\int _{\Omega }\left(\nabla _{k}v^{ijk}\right)\delta g_{ij}\;d\tau } {\displaystyle 0,\,\,1} {\displaystyle a<b} {\displaystyle |S-M|<\delta } {\displaystyle \log _{x}y=n,} {\displaystyle f.} {\displaystyle (17)\qquad <g_{ij}\tau ^{i}\tau ^{j}\;g_{kl}\tau ^{k}\tau ^{l}>=<1\cdot 1>=1} {\displaystyle cos{\frac {\pi }{12}}} {\displaystyle (0,1)=i,} {\displaystyle (c,d)\cdot (x,y)=(a,b).} {\displaystyle \left|\Delta C\right|=C\left\{{\frac {1}{\sin Z_{B}}}-{\frac {1}{\sin Z_{A}}}\right\}} {\displaystyle (-5)^{2}=25.} {\displaystyle x^{i}} {\displaystyle k,} {\displaystyle b<a} {\displaystyle a-a'} {\displaystyle \Delta y_{i}=y_{i{3}}-y{i_{i}}} {\displaystyle 5x^{4}y-30x^{2}y^{2}=y(5x^{4}-30x^{2}y);} {\displaystyle W.} {\displaystyle m_{\beta }=1,25{\frac {m_{s}}{S}}\rho } {\displaystyle {\frac {1+\sin 2\alpha +\cos 2\alpha }{1+\sin 2\alpha -\cos 2\alpha }}=ctg\alpha } {\displaystyle A_{1}} {\displaystyle f:M\to Y} {\displaystyle b=\sup(A).} {\displaystyle U\subset X.} {\displaystyle w=f(z)=z^{n}+a_{1}z^{n-1}+...+a_{n-1}z+a_{n},} {\displaystyle y=arctgx} {\displaystyle ctgx=a} {\displaystyle \mathbb {Q} } {\displaystyle cos(-\phi )=cos\phi } {\displaystyle a=1} {\displaystyle g\geq f,} {\displaystyle -1.} {\displaystyle m_{L}={\sqrt {m_{S}^{2}n+m_{\sigma }^{2}n^{2}}}} {\displaystyle x\neq y} {\displaystyle \Pi } {\displaystyle (a-\varepsilon _{1},\,a+\varepsilon _{1})} {\displaystyle g^{-1}eg=e} {\displaystyle x\in X,} {\displaystyle \eta ^{2}=e'^{2}\cos ^{2}{B}} {\displaystyle v_{2}} {\displaystyle \angle xyz,} {\displaystyle \alpha ,\beta ,\gamma ,...\,.} {\displaystyle {\bar {M}}={\bar {\bar {M}}}} {\displaystyle {\frac {5}{6}}\cdot {\frac {2}{3}}={\frac {5\cdot 2}{6\cdot 3}}={\frac {2\cdot 5}{3\cdot 6}}={\frac {10}{18}};} {\displaystyle q>0.} {\displaystyle -v,} {\displaystyle x^{n}>1+n(x-1)>n(x-1),} {\displaystyle {\begin{cases}\sin \phi ={\frac {b}{\sqrt {a^{2}+b^{2}}}},\\\cos \phi ={\frac {a}{\sqrt {a^{2}+b^{2}}}}\end{cases}}} {\displaystyle ctg\left({\frac {\pi }{4}}-x\right)=5tg2x+7} {\displaystyle 9^{2}=(-4)^{2}=16=3} {\displaystyle {\textbf {Set}}.} {\displaystyle L(a)=\sum _{i=1}^{n}\alpha _{i}f_{i},} {\displaystyle c,} {\displaystyle dT/dH\cong (T_{2}-T_{1})/(H_{2}-H_{1})} {\displaystyle u(x,t)} {\displaystyle L_{gh}=L_{g}\cdot L_{h}} {\displaystyle r_{1}} {\displaystyle (n^{m})} {\displaystyle k_{1},k_{2}} {\displaystyle x\to (x,x)} {\displaystyle (37)\qquad J_{1}=\int \left(\delta K^{[2m]}\right)\,d\tau =\int c_{kl}^{ij}\;\left(\delta R_{ij}^{kl}\right)\,d\tau } {\displaystyle \alpha \cdot a} {\displaystyle \operatorname {areacth} x} {\displaystyle a\lor \neg a} {\displaystyle (\ x\vee {\overline {y}}\vee z\vee {\overline {g}})} {\displaystyle a+b=b+a;\quad \quad ab=ba;} {\displaystyle f:A\to B,} {\displaystyle a^{ij}} {\displaystyle |z|^{2}} {\displaystyle sin(-3)} {\displaystyle (-\infty ,0)} {\displaystyle cosx+cosy=2\cdot cos{\frac {x+y}{2}}\cdot cos{\frac {x-y}{2}}} {\displaystyle [a]\cap [b]\neq 0\Rightarrow [a]=[b].} {\displaystyle {\mathcal {U}}\times {\mathcal {X}}} {\displaystyle {\tilde {\Gamma }}_{ij}^{k}{\big |}_{{\tilde {u}}=0}=0} {\displaystyle {\begin{cases}3x+2y+z=8,\\x-3y-z=1,\\3x+13y+5z=13.\end{cases}}} {\displaystyle s_{i}\,\,\,(i={\overline {1,n}}),} {\displaystyle \phi \ _{deg}={\frac {180}{\pi }}\phi \ _{rad}} {\displaystyle I_{n}} {\displaystyle f_{i}^{-1}(U)} {\displaystyle 14<15} {\displaystyle \nu ={\frac {\eta }{\varphi }}} {\displaystyle \alpha _{1}=x_{2}-x_{1},\,\alpha _{2}=y_{2}-y_{1}.} {\displaystyle y^{2}+2y+1=0} {\displaystyle (a_{n}).} {\displaystyle x=cos\phi =cos(\phi +2\pi n)} {\displaystyle I.} {\displaystyle U_{1}\cap U_{2}.} {\displaystyle a,\,aq,\,aq^{2},\,...,aq^{n},...\,.} {\displaystyle (19)\qquad \gamma ={1 \over n(n+2)}} {\displaystyle x^{0}=ct} {\displaystyle \neg A} {\displaystyle tg({\frac {\pi }{2}}-\phi )=ctg\phi } {\displaystyle m_{f}=dm_{x,y}{\sqrt {n}}} {\displaystyle U(e)} {\displaystyle {\mathfrak {P}}\subseteq {\mathfrak {C}},} {\displaystyle (14)\qquad \delta R_{\,ijk}^{s}=\nabla _{j}\left(\delta \Gamma _{ki}^{s}\right)-\nabla _{k}\left(\delta \Gamma _{ji}^{s}\right)} {\displaystyle \sim ^{-1}\,\subseteq \,\sim ,} {\displaystyle (1,1),\,(2,2),\,(3,3),\,...} {\displaystyle cosx-sinx={\sqrt {2}}\cdot cos({\frac {\pi }{4}}+x)} {\displaystyle q\in Q,} {\displaystyle f(\xi )=\xi a,} {\displaystyle a-b=(\alpha _{1}-\beta _{1},\,\alpha _{2}-\beta _{2},...,\alpha _{n}-\beta _{n}).} {\displaystyle \phi =\pi n} {\displaystyle b^{3}} {\displaystyle \xi x\in \zeta U} {\displaystyle a,b\in A} {\displaystyle {\frac {p}{q}},} {\displaystyle l=1} {\displaystyle r=3} {\displaystyle ax^{2}+c=0.} {\displaystyle V_{\beta _{i}}=k_{1}A_{i}+k_{2}B_{i}} {\displaystyle O=\sim P\sim } {\displaystyle B\in M} {\displaystyle 2a^{3}-3ab-4a+10} {\displaystyle a+(-b)>b+(-b),} {\displaystyle \alpha =(a_{\nu })} {\displaystyle f:\mathbb {R} \to \mathbb {R} ^{3}.} {\displaystyle ab=0,} {\displaystyle \varepsilon =0.37{\frac {P}{T^{2}}}{\frac {S}{\sin Z}}tg\gamma \sin(A-Q)} {\displaystyle {\frac {3}{2}}\pi } {\displaystyle |f(S)-f(M)|<\varepsilon .} {\displaystyle p_{1}} {\displaystyle {\frac {5}{6}}.} {\displaystyle f_{1}(x_{1},x_{2},...,x_{n})=f_{2}(x_{1},x_{2},...,x_{n}).} {\displaystyle f\circ \mathrm {Id} _{A}=\mathrm {Id} _{B}\circ f=f.} {\displaystyle x_{1}=0;x_{2}=-{\frac {b}{a}}.} {\displaystyle \Pi (b)} {\displaystyle \phi +2\pi n} {\displaystyle \alpha =5-3i.} {\displaystyle |-13|=-(-13)=13.} {\displaystyle q_{k}} {\displaystyle {\frac {2\pi }{\phi \ _{rad}}}={\frac {2\pi R}{L}}} {\displaystyle A\times B,} {\displaystyle 13} {\displaystyle b=L(\sum _{i=1}^{n}\xi _{i}e_{i})=\sum _{i=1}^{n}\xi _{i}L(e_{i})=\sum _{i=1}^{n}\xi _{i}f_{i}=\sum _{i=1}^{n}\xi _{i}(\sum _{i=1}^{m}\varphi _{ki}g_{k})=\sum _{k=1}^{m}(\sum _{i=1}^{n}\varphi _{ki}\xi _{i})g_{k}=\sum _{k=1}^{m}\zeta _{k}g_{k}.} {\displaystyle cos(x+y+z)=cosx\cdot cosy\cdot cosz-sinx\cdot siny\cdot cosz-sinx\cdot cosy\cdot sinz-cosx\cdot siny\cdot sinz} {\displaystyle U_{i}\subset X} {\displaystyle S\subset 2^{X},} {\displaystyle {\frac {m}{n}}\leq a<{\frac {m+1}{n}}} {\displaystyle M\in B.} {\displaystyle a=f(n),} {\displaystyle [a']+[b']=[a'+b']=[a+b]=[a]+[b].} {\displaystyle P=\mathbb {R} .} {\displaystyle S=20^{27}{\pmod {55}}=(4*5)^{27}=(2^{2})^{27}*5^{27}=2^{54}*5^{27}.} {\displaystyle {\overrightarrow {x_{1}x_{2}}}=0,} {\displaystyle d(x_{1},x_{2})} {\displaystyle E,} {\displaystyle D_{\mathcal {C}}(\mathrm {Id} _{\mathrm {Ob} \,{\mathcal {C}}})=E_{\mathcal {C}}(\mathrm {Id} _{\mathrm {Ob} \,{\mathcal {C}}})=\mathrm {Ob} \,{\mathcal {C}}} {\displaystyle y=x^{2n}} {\displaystyle f=f_{2}\cdot f_{1},} {\displaystyle \{f_{i}:X_{i}\to Y\,|\,i\in I\}} {\displaystyle (a,c)\in \Gamma _{1}\circ \Gamma _{2};} {\displaystyle B,A} {\displaystyle {\sqrt {\frac {x}{y}}}={\frac {\sqrt {x}}{\sqrt {y}}};} {\displaystyle {\mathfrak {P}}\subseteq {\mathfrak {C}}} {\displaystyle ac\in C} {\displaystyle -23.} {\displaystyle \cos \phi } {\displaystyle (U,h)\in {\mathcal {A}}.} {\displaystyle tg^{2}x+2tgx-3=0} {\displaystyle A^{-1}} {\displaystyle (b,c)\in \Gamma _{2}\circ \Gamma _{1}.} {\displaystyle S_{1}\subset S} {\displaystyle {\mathfrak {A}}.} {\displaystyle {\frac {11+3i}{2-3i}}={\frac {(11+7i)(2+3i)}{(2-3i)(2+3i)}}={\frac {1+47i}{13}}={\frac {1}{13}}+3{\frac {8}{13}}i.} {\displaystyle tgx-1=0} {\displaystyle 4\cdot \sin ^{2}18^{\circ }+2\cdot \sin 18^{\circ }-1=0} {\displaystyle \Pi (a),} {\displaystyle 3\sin ^{2}x-5\sin x\cos x+8\cos ^{2}x=2} {\displaystyle A\cap B\subset {\overline {A\cap B}}} {\displaystyle sin(x+y+z)=sinx\cdot cosy\cdot cosz+cosx\cdot siny\cdot cosz+cosx\cdot cosy\cdot sinz-sinx\cdot siny\cdot sinz} {\displaystyle p_{t}=p_{t'}\circ fg.} {\displaystyle |,} {\displaystyle x'=f(x),} {\displaystyle P(x_{1},x_{2},\ldots ,x_{n})=0,} {\displaystyle b\preceq a,} {\displaystyle f\circ g=f\circ h\Rightarrow g=h} {\displaystyle (a^{n})^{k}=a^{n\cdot k}.} {\displaystyle gx_{1}=x_{2}.} {\displaystyle \sin ^{8}x+\cos ^{8}x={\frac {17}{32}}} {\displaystyle x=8k+7} {\displaystyle a_{n}=4*2^{n}-3^{n}} {\displaystyle \chi \,{\mathfrak {A}}\,a\Leftrightarrow \chi (a)=1.} {\displaystyle g(x)=0} {\displaystyle S_{2}=(b+3)(b+2)} {\displaystyle N.} {\displaystyle (0,1),} {\displaystyle F_{S}(t_{1},t_{2},...,t_{n})=\Pi (x_{a_{1}}t_{1}+x_{a_{2}}t_{2}+...+a_{a_{n}}t_{n}),} {\displaystyle g^{-1}h,} {\displaystyle \xi =x^{0}+x^{1}} {\displaystyle Db^{i}=0} {\displaystyle \mathbf {a} } {\displaystyle a,b\in \mathbb {R} } {\displaystyle {\frac {12}{a}},\quad \quad {\frac {a}{b}},\quad \quad 12:c,\quad \quad {\frac {6+a}{2\cdot b}}\cdot (-x).} {\displaystyle j={\overline {1,m}}.} {\displaystyle \beta a+\gamma c=\beta \sum _{i=1}^{n}\alpha _{i}e_{i}+\gamma \sum _{i=1}^{n}\eta e_{i}=\sum _{i=1}^{n}(\beta \alpha _{i}+\gamma \eta _{i})e_{i}.} {\displaystyle k=\tan \alpha ,} {\displaystyle \rho (x-y)=|x-y|=|{\overrightarrow {xy}}|,} {\displaystyle \alpha \ _{rad}} {\displaystyle (av_{1})v_{2}=a(v_{1}v_{2}).} {\displaystyle g_{\mathrm {Mor} }:\mathrm {Mor} \,T\to \mathrm {Mor} \,U} {\displaystyle a\prec b} {\displaystyle \mathbb {X} _{0}\subseteq \mathbb {X} } {\displaystyle v_{2}\sim v_{1}\Rightarrow v_{1}\sim v_{2}} {\displaystyle (30)\qquad \delta {\sqrt {g}}=-{1 \over 2}{\sqrt {g}}g_{ij}\delta g^{ij}} {\displaystyle \theta ,} {\displaystyle f\in \mathrm {Hom} _{T}(D,E).} {\displaystyle \Delta _{i_{1}0}=[m+{\frac {i_{1}}{10}},\,m+{\frac {i_{1}}{10}}+{\frac {1}{100}}),\quad \Delta _{i_{1}1}=[m+{\frac {i_{1}}{10}}+{\frac {1}{100}},\,m+{\frac {i_{1}}{10}}+{\frac {2}{100}}),\quad ...,\quad \Delta _{i_{1}9}=[m+{\frac {i_{1}}{9}}+{\frac {9}{100}},\,m+{\frac {i_{1}+1}{10}}).} {\displaystyle {\mathcal {U}}\cap \{U_{i}\}\neq \emptyset } {\displaystyle a=5,} {\displaystyle \sim \Pi } {\displaystyle x_{1}+x_{2}=-p;x_{1}\cdot x_{2}=q.} {\displaystyle (a_{1},a_{2}).} {\displaystyle x=2\alpha } {\displaystyle G_{s}} {\displaystyle \int \phi d\tau =\int \phi {\sqrt {g}}du^{1}du^{2}...du^{n}} {\displaystyle A{\overset {C}{\times }}B.} {\displaystyle k=26,r=5} {\displaystyle b_{N}>b.} {\displaystyle x_{i}\in {\mathcal {U}}} {\displaystyle a_{n}=k_{1}+k_{2}*3^{n}-2^{n}} {\displaystyle a<{\frac {m+1}{n}}<b,} {\displaystyle 0\leq d_{i}\leq \beta -1} {\displaystyle x=arcctga+m\pi } {\displaystyle a\in K_{1}} {\displaystyle \And .} {\displaystyle X\in \mathrm {Ob} \,{\mathcal {T}}} {\displaystyle \alpha ={\frac {x+y}{2}}} {\displaystyle {\frac {8}{3}}={\frac {8-2}{3}}+{\frac {2}{3}}=2+{\frac {2}{3}}.} {\displaystyle x={\frac {2}{3}}={\frac {2+7}{3}}={\frac {9}{3}}=3} {\displaystyle {\text{НСД}}(|3|;|3|)=3;\quad } {\displaystyle \chi :2^{A}\times A\to 2,} {\displaystyle b-a_{n}} {\displaystyle (27)\qquad G^{[m-1]ij}b_{j}^{s}=R^{[m]is}} {\displaystyle \sin ^{2}x+3\cos ^{2}x-2\sin x\cos x={\frac {5-{\sqrt {3}}}{2}}} {\displaystyle f_{c}} {\displaystyle \mathbb {Q} .} {\displaystyle S(y_{1})\cup ...\cup S(y_{n}).} {\displaystyle R_{2}/R_{1},} {\displaystyle -bx} {\displaystyle a+b=(\alpha _{1}+\beta _{1},\,\alpha _{2}+\beta _{2},...,\alpha _{n}+\beta _{n})} {\displaystyle \chi _{\,_{B}}(a)=1,} {\displaystyle x\in (a,b),} {\displaystyle 3+8=11.} {\displaystyle a-b=(3-5)\cdot n=-12.} {\displaystyle a_{1}\sim a_{2}} {\displaystyle {\overrightarrow {ya}}} {\displaystyle b:6.} {\displaystyle g:B\to C} {\displaystyle 12:(-6),} {\displaystyle b<c,} {\displaystyle t=\sin 18^{\circ }} {\displaystyle a^{-1}\in P} {\displaystyle A\oplus B=(A\cup B)\setminus (A\cap B).} {\displaystyle t=1} {\displaystyle F:M(X,\mathbb {N} )\to \mathbb {N} } {\displaystyle eU} {\displaystyle Y^{t}=\{f(t)\,|\,f\in Y\}.} {\displaystyle (21)\qquad \oint G^{[m-1]ij}(\mathbf {n} \cdot \delta \mathbf {r} _{i})dS_{j}} {\displaystyle A_{q}(n,\;d_{min})\leqslant {\frac {q^{n}}{\displaystyle \sum _{k=0}^{t}{\textbf {C}}_{n}^{k}(q-1)^{k}}}} {\displaystyle B\Leftrightarrow C,} {\displaystyle \mathbb {Z} \times M_{+},} {\displaystyle sec\phi =1,5} {\displaystyle a\in {\mathcal {Ab}}.} {\displaystyle A\in K_{1},} {\displaystyle a_{1}+a_{2}=a_{3};} {\displaystyle e\in G} {\displaystyle {\mathcal {B}}\subset \mathrm {B} .} {\displaystyle r=0} {\displaystyle x_{1},x_{2}} {\displaystyle 40^{2}=1600} {\displaystyle 5k-2.} {\displaystyle B(0,a)} {\displaystyle I_{2}} {\displaystyle S'} {\displaystyle =\,\subseteq \,\sim ,} {\displaystyle [a,b]=\{x\in \mathbb {R} \,|\,a\leq x\leq b\}} {\displaystyle a_{5}={\frac {a_{1}}{a_{2}}}} {\displaystyle w=t\mu {\sqrt {[aa]}}} {\displaystyle K_{j}} {\displaystyle a=0.5} {\displaystyle \lim _{n\to \infty }(b_{n}-a_{n})=\lim _{n\to \infty }{\frac {b-a}{2^{n}}}=0,} {\displaystyle (a_{n}),} {\displaystyle (10)\qquad \delta \Gamma _{ij,k}-\Gamma _{ij}^{s}\delta g_{ks}=\delta \left(g_{ks}\Gamma _{ij}^{s}\right)-\Gamma _{ij}^{s}\delta g_{ks}=g_{ks}\delta \Gamma _{ij}^{s}+\left(\delta g_{ks}\right)\Gamma _{ij}^{s}-\Gamma _{ij}^{s}\delta g_{ks}=g_{ks}\delta \Gamma _{ij}^{s}} {\displaystyle \alpha x_{1}+\alpha x_{2}+...+\alpha x_{n}=\xi ,} {\displaystyle (\ x\land {\overline {y}}\land {\overline {z}})} {\displaystyle \alpha ^{i}} {\displaystyle {\sqrt {-5-12i}}=\pm ({\sqrt {\frac {{\sqrt {169}}-5}{2}}}-i{\sqrt {\frac {{\sqrt {169}}+5}{2}}})=\pm (2-3i).} {\displaystyle \varepsilon >10^{-n}\Leftrightarrow n>\lg {\frac {1}{\varepsilon }},} {\displaystyle 3xy+12by+9x-4by^{2}=(3xy+9x)-(4by^{2}+12by)=3x(y+3)-4by(y+3)=(y+3)(3x-4by);} {\displaystyle A\land B.} {\displaystyle |} {\displaystyle y={\frac {v}{2ay}}.} {\displaystyle a=\alpha _{1}e_{1}+\alpha _{2}e_{2}+\alpha _{3}e_{3},} {\displaystyle P,F} {\displaystyle A=\{1,4,5\},\,\,B=\{1,2,3,5\},} {\displaystyle L_{g}:G\to G} {\displaystyle x=-\arcsin {\frac {4}{5}}+{\frac {\pi }{2}}+2\pi n,n\in \mathbb {Z} } {\displaystyle u(0,t)=X(0)T(t)=0} {\displaystyle M=D(f).} {\displaystyle f_{1}} {\displaystyle r(\cos \alpha +i\sin \alpha ),} {\displaystyle \{a_{i=1}^{n}\},} {\displaystyle ft} {\displaystyle f:F\to G} {\displaystyle A\subseteq C.} {\displaystyle [(2n+{\frac {1}{2}})\pi ;(2n+{\frac {3}{2}})\pi ],n\in \mathbb {Z} } {\displaystyle b={\sqrt[{n}]{a}}.} {\displaystyle 4,} {\displaystyle M\cap V=\emptyset } {\displaystyle 12:4=3} {\displaystyle 2-1} {\displaystyle Z^{t}} {\displaystyle x\in \left[{a,b}\right],y\in \left[{c,d}\right]} {\displaystyle \mathbb {X} =X\times {\mathcal {X}}} {\displaystyle n\in {\tilde {\mathbb {N} }},} {\displaystyle \{a,b,c\},\quad \{c,a,b\},\quad \{b,c,a\},\quad \{b,a,c\},\quad \{c,b,a\},\quad \{a,c,b\}.} 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GW.`ޏ%MbcqZhGI0z!TVE=ط6 V=ՊE[բm񹥸 )9_ cV̛"[]>!>j %sDQxKXgUG|Z}ѱDߥ0hT0[55IqچD1c:#6jMړsK1imP<>#3oL`kכtNل]$w'eSұJLtUŰJt5%uB4!.}}P+%e]mDv]l5(O-gJ?I;vQ9d4H3I3Ŧ>@) {\displaystyle x\in M} {\displaystyle S=a\cdot b} {\displaystyle 2\sin x\cos x+5\cos ^{2}x=4} {\displaystyle x^{q}<y} {\displaystyle M=\{n\in \mathbb {N} |(1<n<98)\wedge (n\operatorname {mod} 2\neq 0)\wedge (n\operatorname {mod} 3\neq 0)\wedge (n\operatorname {mod} 5\neq 0)\wedge (n\operatorname {mod} 7\neq 0)\}.} {\displaystyle \gamma _{2}^{*},} {\displaystyle \mathrm {Mor} \,{\mathfrak {C}}} {\displaystyle F^{3}(a_{i})=F(F(F(a_{i}))),} {\displaystyle x^{n}=a} {\displaystyle b<a;} {\displaystyle a<x<b} {\displaystyle \gamma _{1}^{*}} {\displaystyle {\overrightarrow {AB}}.} {\displaystyle 4{\frac {5}{12}}+2{\frac {3}{4}}=4{\frac {5}{12}}+2{\frac {3\cdot 3}{4\cdot 3}}=4{\frac {5}{12}}+2{\frac {9}{12}}=6{\frac {14}{12}}=6{\frac {7}{6}}=7{\frac {1}{6}}} {\displaystyle y=x^{n}} {\displaystyle (28)\qquad \nabla ^{2}v_{i}=\Box v_{i}=0} {\displaystyle (q,v),} {\displaystyle \sigma =(a_{0},a_{1},a_{2},...,a_{l}).} {\displaystyle (1+\varepsilon )^{n}>1+n\varepsilon .} {\displaystyle =\gamma (n\cdot n+n+n)=\gamma n(n+2)} {\displaystyle \mathrm {ker} \,L} {\displaystyle (5)\qquad \mathbf {k} =\mathbf {b} _{ij}\tau ^{i}\tau ^{j}} {\displaystyle \nu _{1}a_{1}+\nu _{2}a_{2}+...+\nu _{n}a_{n}=b,} {\displaystyle a,b} {\displaystyle W=0} {\displaystyle \delta _{Bi}={\frac {\cot {Bi}}{\rho ''}}\cdot 10^{6}} {\displaystyle a_{5}} {\displaystyle \lim _{\underset {t}{\to }}f(t)} {\displaystyle (-a)^{2}=a^{2}.} {\displaystyle v^{2}} {\displaystyle f(g_{1},g_{2})=f(g_{1})f(g_{2});} {\displaystyle da_{i}={\tilde {a}}_{i}-a_{i}} {\displaystyle n+1+1\neq n+1,} {\displaystyle 2x^{2}-5x+3=0{\pmod {11}}} {\displaystyle X\times Y} {\displaystyle a_{i},} {\displaystyle \ (a-\varepsilon ;a+\varepsilon )\cap \{x_{n}|n\in \mathbb {N} \}\neq \varnothing \Rightarrow } {\displaystyle (2ax+b)^{2}=0.} {\displaystyle x_{0}\in U_{x_{0},m}.} {\displaystyle 3k} {\displaystyle S_{AD}=S_{AB}{\frac {\sin {B_{1}}\sin {B_{2}}}{\sin {A_{1}}\sin {A_{2}}}}} {\displaystyle \phi =\phi (u^{1},u^{2},...u^{n})} {\displaystyle I\in {\mathcal {U}},} {\displaystyle G_{m}\cap Z_{m}\neq \emptyset .} {\displaystyle a=(\alpha _{1},\alpha _{2},...,\alpha _{n})} {\displaystyle 7|x|=35;} {\displaystyle z\in p_{2},} {\displaystyle 9:3} {\displaystyle a\leq x\leq b,} {\displaystyle D(y)} {\displaystyle W={\frac {S_{AB}'-S_{AB}}{S_{AB}}}\cdot 10^{6}} {\displaystyle (-13)^{1}=-13.} {\displaystyle \partial U'} {\displaystyle S\in A} {\displaystyle a_{i}.} {\displaystyle {\begin{cases}x'={\sqrt {x+y}},\\y'={\sqrt {x-y}}\end{cases}}} {\displaystyle n,k\in \mathbb {Z} } {\displaystyle {\frac {\pi }{2}}+\phi } {\displaystyle X(0)=C_{1}+C_{2}=0,} {\displaystyle (A\cdot B)\cdot C:} {\displaystyle [v_{1}]\cap [v_{2}]\neq \emptyset \Rightarrow [v_{1}]=[v_{2}].} {\displaystyle \Pi (1)} {\displaystyle \cos x={\frac {1}{2}}} {\displaystyle v\sim v} {\displaystyle -\varphi } {\displaystyle F_{T}=0} {\displaystyle a_{1}\cup a_{2}=a_{2}.} {\displaystyle {\overrightarrow {OA_{1}}}} {\displaystyle y=x^{2}+3x+1} {\displaystyle [a-b,\,a)\supset [a-{\frac {b}{2}},\,a)\supset [a-{\frac {b}{3}},\,a)\supset ...\supset [a-{\frac {b}{n}},\,a)\supset ...} {\displaystyle S=72^{29}{\pmod {91}}=72*(72^{2})^{14}=72*(-3)^{14}=72*3^{14}=8*9*3^{14}=8*3^{16}=8*(3^{4})^{4}.} {\displaystyle sin{\frac {\pi }{12}}=+{\sqrt {\frac {1-cos{\frac {\pi }{6}}}{2}}}={\sqrt {\frac {1-{\frac {\sqrt {3}}{2}}}{2}}}={\frac {1}{2}}{\sqrt {2-{\sqrt {3}}}}} {\displaystyle {\bar {A}}=A\cup \partial A,} {\displaystyle |\zeta |\geq 1.} {\displaystyle \bigcup _{a\in A}U_{a}.} {\displaystyle \sin ^{2}x+a\sin ^{2}2x=\sin {\frac {\pi }{6}}} {\displaystyle f\geq g,} {\displaystyle g} {\displaystyle 15\cdot 3.} {\displaystyle g_{jp}} {\displaystyle k_{2}} {\displaystyle \sin \left(\alpha +2\cdot \beta \right)=\sin \alpha } {\displaystyle (8u^{5}v+16uv^{4}+v)\cdot 9b^{7}u^{3}=9b^{7}u^{3}\cdot (8u^{5}v+16uv^{4}+v)=9b^{7}u^{3}\cdot 8u^{5}v+9b^{7}u^{3}\cdot 16uv^{4}+9b^{7}u^{3}\cdot v=72b^{7}u^{8}v+144b^{7}u^{4}v^{4}+9b^{7}u^{3}v.} {\displaystyle R_{g}\cdot R_{h}=R_{gh},} {\displaystyle 15>14} {\displaystyle p.} {\displaystyle y_{0}=ax_{0}^{2}+bx_{0}+c} {\displaystyle f:\mathbb {R} \rightarrow \mathbb {R} ,x_{0}\in D_{f}} {\displaystyle G_{s},} {\displaystyle \mathrm {B} =\{U_{i}\}} {\displaystyle {\frac {20}{12}}.} {\displaystyle {\frac {ax^{2}-by}{x-y}}+3xy} {\displaystyle n>|a|.} {\displaystyle (1,1),\,(2,2),...;} {\displaystyle U_{r}(O).} {\displaystyle h=b-a>0,} {\displaystyle x_{n}\to y} {\displaystyle a(bc)+b(ca)+c(ab)=0,} {\displaystyle f(A).} {\displaystyle a\cdot x\equiv b{\pmod {n}}.} {\displaystyle n>{\frac {y}{x-1}}.} {\displaystyle \left[\partial _{j}\left(\delta \Gamma _{ki}^{s}\right)+\Gamma _{jp}^{s}\delta \Gamma _{ki}^{p}-\Gamma _{jk}^{p}\delta \Gamma ^{s}{pi}-\Gamma _{ji}^{p}\delta \Gamma _{kp}^{s}\right]-} {\displaystyle I={\frac {2*1000000-{\frac {1000000*(8-1)}{8}}}{2}}*8*{\frac {8\%}{100}}=360000} {\displaystyle m=-1} {\displaystyle \varphi (t_{1})-\varphi (t_{1})=2k\pi .} {\displaystyle {\text{НСД}}(|8|;|4|)=4;\quad } {\displaystyle a_{1},a_{2},...,a_{n},...} {\displaystyle p^{2}-2p+5=0} {\displaystyle \varphi =\mathrm {arg} \,z.} {\displaystyle x,y,z,...} {\displaystyle {\frac {4}{9}}+{\frac {4}{5}}.} {\displaystyle x_{1}\cdot x_{2}={\frac {-p+{\sqrt {p^{2}-4q}}}{2}}\cdot {\frac {-p-{\sqrt {p^{2}-4q}}}{2}}=} {\displaystyle \gamma \in \Gamma } {\displaystyle \mathrm {mes} _{*}(M).} {\displaystyle G*H} {\displaystyle g\cdot f} {\displaystyle \left\{{\begin{array}{cc}8x-4y=1\\7x+4y=8\end{array}}\right.\ ({\textrm {mod}}\ 19)} {\displaystyle \varepsilon >0} {\displaystyle n^{2}-mn-n^{2}+n^{2}=0;} {\displaystyle g^{-1}k=(g^{-1}h)(h^{-1}k),} {\displaystyle (50)\qquad R_{0203}=R_{0213}=R_{1203}=R_{1213}=-(\delta g_{23})''=-h_{23}''} {\displaystyle -a>0} {\displaystyle T=2\pi } {\displaystyle E(y)=[0,+\infty )} {\displaystyle (a+b)c=ac+bc,\quad c(a+b)=ca+cb.} {\displaystyle a_{n}={\frac {1}{n}}\equiv 1,{\frac {1}{2}},{\frac {1}{3}},{\frac {1}{4}},...} {\displaystyle (a+b)\cdot c=a\cdot c+b\cdot c,\quad \quad (a-b)\cdot c=a\cdot c-b\cdot c.} {\displaystyle A\subseteq B,} {\displaystyle \sigma =(x_{0},...,x_{k}),} {\displaystyle sin(\alpha +\beta )=cos({\frac {\pi }{2}}-(\alpha +\beta ))=cos(({\frac {\pi }{2}}-\alpha )-\beta )=cos({\frac {\pi }{2}}-\alpha )\cdot cos\beta +sin({\frac {\pi }{2}}-\alpha )\cdot sin\beta =sin\alpha \cdot cos\beta +cos\alpha \cdot sin\beta } {\displaystyle \qquad ={1 \over 2}\left(a^{kji}+a^{ikj}-a^{ijk}\right)\,\nabla _{k}(\delta g_{ij})} {\displaystyle {\frac {5\cdot 8}{6\cdot 8}}={\frac {40}{48}}} {\displaystyle A\cap A=\{1,2,3,4\}.} {\displaystyle b\sim a} {\displaystyle x_{1}\in U_{1},\,\,x_{2}\in U_{2}.} {\displaystyle [0,1]} {\displaystyle \varepsilon _{2}<|a_{2}-a|.} {\displaystyle m} {\displaystyle (ab)^{-1}=b^{-1}a^{-1}.} {\displaystyle {\begin{cases}x'=x+y-3,\\y'=2x+3y+4\end{cases}}} {\displaystyle I,} {\displaystyle {\tilde {u}}^{i}=u^{i}+du^{i}} {\displaystyle y\geq 0} {\displaystyle f(x+T)=f(x).} {\displaystyle f:A\times A\to A.} {\displaystyle f_{i}\in W.} {\displaystyle O,} {\displaystyle t^{2}={\frac {1}{2}}} {\displaystyle \lambda a} {\displaystyle d_{11}={\mbox{sign }}a_{11}} {\displaystyle \chi _{\,{A}}:X\to {\textbf {2}}} {\displaystyle f(x)=\sum _{i=0}^{n}a_{i}x^{i}.} {\displaystyle tg\alpha \cdot tg\beta ={\frac {tg\alpha +tg\beta }{ctg\alpha +ctg\beta }}} {\displaystyle (a\lambda )b=\lambda (ab),} {\displaystyle r\to 0,} {\displaystyle g=h.} {\displaystyle x,y,z\in X} {\displaystyle X\times Y{\stackrel {\mathrm {def} }{=}}\{(x,y)|x\in X\land y\in Y\}} {\displaystyle x'_{i}=f_{i}(x_{1},x_{2},...,x_{n};\,a_{1},x_{2},...,a_{n}),} {\displaystyle \mathrm {Hom} _{{\mathcal {C}}_{dual}}(B,A)} {\displaystyle a_{0}x^{n}+a_{0}x^{n-1}+\dots +a_{n}=0} {\displaystyle y-4=-2k} {\displaystyle \sin \alpha } {\displaystyle {\frac {\pi }{6}}\pm 2\pi } {\displaystyle V\to W} {\displaystyle \alpha _{1}[a_{1}]+\alpha _{2}[a_{2}]+...+\alpha _{s}[a_{s}]=[\theta ].} {\displaystyle C_{n}^{m}={\frac {n!}{m!*(n-m)!}}} {\displaystyle f(x,y,z)=(11100010)} {\displaystyle 11^{5}{\pmod {91}}=(11^{2})^{2}*11=30^{2}*11.} {\displaystyle h_{ij}} {\displaystyle \ B} {\displaystyle \qquad \mathbf {r} _{ij}=\partial _{i}\partial _{j}\mathbf {r} =\Gamma _{ij}^{k}\mathbf {r} _{k}+\mathbf {b} _{ij}} {\displaystyle 5x-2x=25-4;} {\displaystyle \cos x+tgx=0} {\displaystyle -17=3k+r,} {\displaystyle d_{1}\neq 0} {\displaystyle \phi ={\frac {\pi }{2}}(2n+1)} {\displaystyle \bigcup _{i}U_{i}=X,} {\displaystyle \mathrm {Id} _{\mathrm {Ob} \,{\mathcal {C}}}} {\displaystyle a_{1}\cup a_{2}=a_{2}\cup a_{1},} {\displaystyle -3>-6\,\,} {\displaystyle \sin 42^{\circ }} {\displaystyle \{\spadesuit ,\heartsuit ,\clubsuit ,\diamondsuit \},\quad \{\diamondsuit ,\spadesuit ,\heartsuit ,\clubsuit \},\quad \{\clubsuit ,\diamondsuit ,\spadesuit ,\heartsuit \},\quad \{\heartsuit ,\clubsuit ,\diamondsuit ,\spadesuit \},} {\displaystyle z(t_{1})=z_{1}} {\displaystyle y=f(x_{1},x_{2},...,x_{n}).} {\displaystyle (a\cdot v_{1},v_{2})=a\cdot (v_{1},v_{2}),\quad a\in \mathbb {R} ;} {\displaystyle f_{3}[f_{2}(f_{1}(x))].} {\displaystyle \sin ^{3}\alpha -\cos ^{3}\alpha } {\displaystyle (a,(b,c))} {\displaystyle A\times B=\emptyset \quad \Leftrightarrow \quad A=\emptyset \,\,\And \,\,B=\emptyset .} {\displaystyle F(k_{1},k_{2},...,k_{n})} {\displaystyle \mathrm {ker} \,L,} {\displaystyle {\sqrt {2}}} {\displaystyle \lambda \in P} {\displaystyle \exists } {\displaystyle x_{i}\in X,} {\displaystyle r_{1}+r_{2}} {\displaystyle x^{1},x^{2},...,x^{n},} {\displaystyle f:T\to \mathbb {R} ^{3},} {\displaystyle g,} {\displaystyle \beta _{1},\beta _{2},...,\beta _{n}} {\displaystyle r<{\frac {\varepsilon }{(1+b)^{n}-b^{n}}}.} {\displaystyle \mathrm {Set} } {\displaystyle T=0,} {\displaystyle ||_{1}=||_{2}^{\lambda }} {\displaystyle F(A)\in \mathrm {Ob} \,{\mathcal {C}}_{2}} {\displaystyle m=2k} {\displaystyle \lim _{n\to \infty }x_{n}=y} {\displaystyle \lim _{n\to \infty }a_{n},} {\displaystyle n_{k}} {\displaystyle p_{1}=1+2i;p_{2}=1-2i} {\displaystyle T(t)\equiv 0,\ u(x,t)\equiv 0} {\displaystyle i_{1}i_{2}i_{3}...i_{n}+10^{-n},} {\displaystyle (28)\qquad R^{[m]ij}(\mathbf {r} _{i}\cdot \delta \mathbf {r} _{j})={1 \over 2}R^{[m]ij}\left((\mathbf {r} _{i}\cdot \delta \mathbf {r} _{j})+(\delta \mathbf {r} _{i}\cdot \mathbf {r} _{j})\right)={1 \over 2}R^{[m]ij}\delta g_{ij}=-{1 \over 2}R_{ij}^{[m]}\delta g^{ij}} {\displaystyle t_{1}=2,t_{2}=3} {\displaystyle U=\{f\in \Pi \,|\,\bigwedge _{s\in S}f(s)\in G_{s}\}} {\displaystyle x(ax+b)=0} {\displaystyle \operatorname {ctg} x} {\displaystyle \lambda \cdot 0=0} {\displaystyle a\in C} {\displaystyle \sin \alpha +\sin \beta +\sin \gamma >\cos \alpha +\cos \beta +\cos \gamma } {\displaystyle A\times B\times C\times D=(A\times B\times C)\times D} {\displaystyle i_{1}} {\displaystyle (\alpha v_{1})v_{2}=\alpha (v_{1}v_{2}).} {\displaystyle \mathbb {Z} ;} {\displaystyle \Pi (a)} {\displaystyle 5x-5y=5(x-y),} {\displaystyle g'f=f'g} {\displaystyle {\frac {1}{7}}} {\displaystyle \mathrm {Hom} (F,G)} {\displaystyle a=\alpha e_{1}+\alpha e_{2}+...+\alpha _{n}e_{n},} {\displaystyle m=3\cdot k} {\displaystyle B_{0}} PNG  IHDR .Y5!PLTEGpLlllqqqnnnwww}}}sss{{{zzzZ>tRNS@f1IDATc` &I"$CA &703`uEOIENDB` {\displaystyle F(x,y,y^{/},y^{//},...,y^{(n)})=0} {\displaystyle L'(a)=L(a).} {\displaystyle M\in G} {\displaystyle a\cdot b} {\displaystyle f^{-1}\in H,} {\displaystyle |{\overrightarrow {AB}}|,} {\displaystyle \nabla _{j}c_{kl}^{ij}} {\displaystyle (5)\qquad Da^{i}=da_{i}+\Gamma _{jk}^{i}a^{j}du^{k}=0} {\displaystyle sin\phi =sin(\phi +T_{0})} {\displaystyle X=U_{1}\cup U_{2},} {\displaystyle a_{1}v_{1}+a_{2}v_{2}+...+a_{n}v_{m}+w=0} {\displaystyle a=\sum _{i=1}^{n}\alpha _{i}e_{i}} {\displaystyle 7axby} {\displaystyle ({\overline {x}}\vee {\overline {y}}\vee {\overline {z}})} {\displaystyle a_{1}=2,a_{2}=-4} {\displaystyle a,b\in \mathbb {Z} ;} {\displaystyle \mathrm {Id} _{\mathrm {Ob} \,{\mathcal {C}}}:\mathrm {Ob} \,{\mathcal {C}}\to \mathrm {Mor} \,{\mathcal {C}}} {\displaystyle t\in T} {\displaystyle tg{\frac {\pi }{2}}={\frac {sin{\frac {\pi }{2}}}{cos{\frac {\pi }{2}}}}={\frac {1}{0}}} {\displaystyle OA=cos\phi } {\displaystyle y=Arcsinx} {\displaystyle (ab)^{n}=a^{n}b^{n}.} {\displaystyle a_{0}=3,a_{1}=9} {\displaystyle A{\underset {C}{\times }}B.} {\displaystyle <B} {\displaystyle A=S^{T}DS} {\displaystyle 2k\pi } {\displaystyle a_{0}=1,a_{1}=9} {\displaystyle a<0} {\displaystyle Zz} {\displaystyle \omega _{\alpha }<2^{\omega _{\alpha }}} {\displaystyle u^{-1}:B\to A,} {\displaystyle S=72^{29}{\pmod {91}}.} {\displaystyle 0<x<l} {\displaystyle f^{-1}.} {\displaystyle f(z)=z^{n}+g(z),} {\displaystyle A\triangle \,B\ } {\displaystyle (44)\qquad \delta \int _{\Omega }K^{[2m]}d\tau ={1 \over 2}\int _{\Omega }G_{ij}^{[2m]}\,\delta g^{ij}\;d\tau -2\oint _{S}c_{s}^{\;ijk}\,\delta \Gamma _{ij}^{s}\;d\tau } {\displaystyle F:{\mathcal {C}}_{1}\to {\mathcal {C}}_{2}} {\displaystyle x^{0}} {\displaystyle x>0} {\displaystyle \langle {\mathfrak {A}},\leq \rangle ,} {\displaystyle {\hat {u}}^{1},{\hat {u}}^{2},\dots {\hat {u}}^{n}} {\displaystyle \ y} {\displaystyle b;} {\displaystyle \rho (O,S)>r.} {\displaystyle 0.58(3)={\frac {7}{12}}.} {\displaystyle i-j} {\displaystyle x^{4}+4ac} {\displaystyle x_{1}(t)+x_{2}(t)+...+x_{m}(t)} {\displaystyle (a-r):b=k,} {\displaystyle 54.} {\displaystyle G\in X} {\displaystyle y=f(x)} {\displaystyle a\alpha b.} {\displaystyle k=1} {\displaystyle A^{C}\subset {\bar {A}}^{C},} {\displaystyle T_{ij}} {\displaystyle (x,y).} {\displaystyle f'(x)} {\displaystyle 1,2,...,10,11,...} {\displaystyle m_{\beta }=\left({\frac {m_{s}}{S}}\right)\rho ''{\sqrt {2}}} {\displaystyle u^{2}+v^{2}={\sqrt {a^{2}+b^{2}}}} {\displaystyle \alpha _{n}} {\displaystyle M(X)} {\displaystyle \alpha ,\beta ,\gamma ,...\,} {\displaystyle a\in \mathbb {Q} } {\displaystyle j=kf'.} {\displaystyle sin\phi =0,6} {\displaystyle A\in \mathbb {R} ^{n}} {\displaystyle h_{ij}(\xi )} {\displaystyle {\textbf {v}}} {\displaystyle U_{3}\in \mathrm {B} } {\displaystyle 2\cdot 3=6,} {\displaystyle {\frac {(a-b)^{2}-(a+c)^{2}}{(b+c)^{3}}}-4abc,\quad \quad \lim _{n\to \infty }[x-{\frac {x^{3}}{3!}}-{\frac {x^{5}}{5!}}+{\frac {x^{7}}{7!}}-...+(-1)^{n}{\frac {x^{2n+1}}{(2n+1)!}}].} {\displaystyle a=0,\,\,b=0,} {\displaystyle 23} {\displaystyle sin(\alpha +\beta )=sin\alpha \cdot cos\beta +cos\alpha \cdot sin\beta } {\displaystyle cos(-2^{\circ }30')} {\displaystyle b_{1},b_{2}\in K_{2},} {\displaystyle \mathbb {R} ;} {\displaystyle sin({\frac {\pi }{2}}-({\frac {\pi }{2}}-\phi ))=cos({\frac {\pi }{2}}-\phi )} {\displaystyle M(-6,\,4)} {\displaystyle g\in \mathrm {Hom} _{\mathcal {C}}(C,A)} {\displaystyle b>a.} {\displaystyle ({\frac {1\cdot c+0\cdot d}{c^{2}+d^{2}}},\,{\frac {0\cdot c-1\cdot d}{c^{2}+d^{2}}})=({\frac {c}{c^{2}+d^{2}}},\,{\frac {-d}{c^{2}+d^{2}}}).} {\displaystyle {\bar {Y}}_{j}^{t},} {\displaystyle x_{1},x_{2}\in M,} {\displaystyle M(E^{n}),} {\displaystyle \cos \alpha +\cos \beta +\cos \gamma =1+4\cdot \sin {\frac {\alpha }{2}}\cdot \sin {\frac {\beta }{2}}\cdot \sin {\frac {\gamma }{2}}} {\displaystyle a_{p}\in \mathbb {Q} _{p},} {\displaystyle q_{i}(t)=0} {\displaystyle n>{\frac {1}{\varepsilon }},} {\displaystyle A\subset Y} {\displaystyle \alpha =\beta =\gamma ={\frac {\pi }{3}}} {\displaystyle \cos x=-1} {\displaystyle \alpha a\in V.} {\displaystyle M=\mathbb {N} .} {\displaystyle a_{n+2}-6a_{n+1}+9a_{n}=0} {\displaystyle 2x+4y=7} {\displaystyle dy=f(x_{0}+dx)-f(x_{0}).} {\displaystyle (A_{8})+(B_{8})+(C_{8})+W_{8}=0} {\displaystyle M=\{n\in \mathbb {N} |(n\operatorname {mod} 2=0)\wedge (n\leq 98)\}.} {\displaystyle f(k)=-{\frac {1}{\sin {\frac {h}{2}}}}\cos \left(\alpha +{\frac {2k-1}{2}}h\right)} {\displaystyle a=0,\,\,b=\neq 0,} {\displaystyle \Gamma ^{-1}\subseteq Y\times X.} {\displaystyle 2^{\mathbb {Q} }\times 2^{\mathbb {Q} }.} {\displaystyle {\frac {\pi }{2}}-\phi } {\displaystyle {\sqrt {-a}}} {\displaystyle a[v_{1}]=[av_{1}].}   Xapian Glassn*3}۳*C %'573H  4'p6Житіє святого Сергія/Глава XVIIsОфіційне інтернет-представництво Національного банку України#Есперанто/Корінець&PHP/Введення та основиZАлгебраїчні рівняння/Неповні квадратні рівнянняРецепт:Цепеліни7Ремонт квартири/Кухонна мийкаJПідручник мови Python/Контрольні структури.Життя у світі Вікі/РоботиJВікіпідручник:Підтверджені користувачі<Живопис/Живописці/Хосе де Рібера"Освоюємо Java/АплетиQВікіпідручник:Платформа вікіуроків/АлгебраSВікіпідручник:Платформа вікіуроків/Біологія'Втрачена архітектураPascal/Мітки'Плавання/Старт з води!Есперанто/Модуль 2C Sharp/Оператор switch(Казахська мова/Абетки*Українська мова/АбеткиVim/Шаблони пошуку!Scala/Класи і об'єкти2Рецепт:Пиріг Чернігівський*Турецька мова/ПрикладиГітара/Урок 1QМіністерство юстиції України. Відкриті дані1Японська мова/Кандзі/Урок 5<Реконструкція житлового будинку>Як вчитись краще?/Версія для друкуDirectXScala/МетодиMРемонт квартири/Встановлення умивальникаРозв'язник вправ по дискретній математиці/Комбінаторика/Вправи на рекурсію,Татарська мова/Приклади/Освоюємо Java/ЛямбдgJ@Камерно-вокальні жанри: пісня, гімнЕлектронний уряд`Веб-портал державного реєстру документів про освіту*Ерзянська мова/Молитви_Розробка програм для Windows Phone/Встановлення Windows Phone SDKКазахська мова/Приклади/Пори року^Основи інформатики/Історія обчислювальної техніки*Татарська мова/ДжерелаaПопередні обчислення в планових геодезичних мережах-Common Lisp/Iндуктивнi функціїPython"Вікіпідручник:Sandbox2Як вчитись краще?/Співпраця/Підручник мови Python/Модулі,Рецепт:Київська трояндаBison4Розробка програм для Windows Phone^Довідник з граматики японської мови/Система письма#Основи інформатики(Основні положення МКТРецепт:Чир,Казахська мова/Приклади;Вікіпідручник:Що таке Вікікнига"Освоюємо Java/Основи+Scala/Web Frameworks and Application stacksICommon Lisp/Породження комбінаторих об'єктівГеоінформатика@)туриAutoItІсторія УкраїниMРозв'язник вправ по дискретній математиці')nРеалізація алгоритму рекурсивного спуску з прикладами на C++=Японська мова/Граматика/Іменники:SQL для Вікіпроектів/Всі об’єктиQБезпека в мережі/Найпростіше і найважливіше:УПРАВЛІННЯ ПРОЕКТАМИ В ІТ СФЕРІЯдро Linux/Модулі\Федеральна податкова служба Російської ФедераціїYВступ до алгебричної геометрії/Афінна геометрія(Рецепт:Ікра кабачкова)Веб-портал "Open Data Challenge"VТЕОРІЯ ЙМОВІРНОСТЕЙ ТА МАТЕМАТИЧНА СТАТИСТИКА.Грузинська мова/Приклади Scala/ПаралельністьДанська моваKМетодологія медіа-досліджень/ЕтнографіяGТермінологічний словник з інформатикиkРозв'язник вправ по дискретній математиці/Множини/Вправи 2&Рецепт:Горохова кашаhЕнергоефективність в університетах/Зелені студмістечкаfВеб-портал Державної реєстрації актів цивільного стану RatpoisonЯдро Linux4Житіє святого Сергія/Глава XI(Словацька мова/абетка4Французька мова/ЗапозиченняPHP/ФункціїyЧисельні методи. Лабораторний практикум/Проблеми власних значеньQІнтернет-представництво президента України5Базиліка Санта Марія МаджореVC++/Об'єктно-орієнтовне програмування/СтруgГоловна_сторінкаScala/Desktop UIРецепт:ХолодникЖивопис/ЗнакиRuby*C Sharp/Ключові слова/abstract7Японська мова/Словник/Кольори%Математичний аналізЖивопис/ПортретиРозв'язник вправ по дискретній математиці/Булева алгебра/Поліном ЖегалкінаЧеченська моваРецепт:ГіросGit знизу вверх$Рецепт:Соус ГрибнийRМетодологія медіа-досліджень/Контент-аналізQРецепт:Омлет з помідорами, ковбасою і кропомAСудова влада України. Відкриті даніCVim/Взаємодія з зовнішніми програмамиЛадинська мова,Рецепт:Гарбузовий пирігОсвоюємо R8SQL для Вікіпроектів/СортуванняCЯпонська мова/Граматика/Прикметники5Житіє святого Сергія/Глава XVItВступ до алгебричної геометрії/Елементи алгебричної геометрії)Ой, сів пугач на могилу&Lift/Структура проектуРецепт:Канапки"Рецепт:Соус Велюте@Границя Хемінга/Глибина:Без виводу-Common Lisp/Кеpування пам'яттю/Петиції до Верховної РадиgКОМУНІКАЦІЙНІ ТЕХНОЛОГІЇ ВІРТУАЛІЗАЦІЇ НАУКИ ТА ОСВІТИ4Житіє святого Сергія/Глава VI:Богословіє/Православіє/Молитви)Живопис/СередньовіччяРецепт:Гречаники8Розмиті моделі історикометріїMAmmonite/Статистика відвідувань вікісторінокТокіпона/Словник`B ,"Привіт, світе" у Java та IDEAҐо/Основи` valuesmaptitle:0` languageukr` kindtitle`w P'4[Історія Червоної Орди/Червона Орда і Сонце Правди.Освоюємо Java/Узагальнення|Методологія медіа-досліджень/Застосування методології на практиці&Татарська мова/Уроки1Японська мова/Таблиці кана5Англійська як додаткова моваNРозв’язок рівнянь та систем рівнянь в MathCad6C++/Віртуальний конструктор С++Pascal/Корінець%Токіпона/Демографія8Гольдман Олександр Генріхович4Живопис/Живописці/ДжорджонеqЯк скачати з Інтернету (для новачків)/Як скачати через торрентpФормули суми і різниці однойменних тригонометричних функцій*C Sharp/Ключові слова/readonly6Нижньонімецька мова/ПрикладиIТЕОРІЯ АЛГЕБРИ СЕКВЕНЦІЙНИХ АЛГОРИТМІВ Pascal/Булеві змінніMВікіпідручник:Платформа вікіуроків/ХіміяЯк скачати з Інтернету (для новачків)/Способи розміщення інформації на сайті для завантаження Логіка і теологіяVЖивопис/Живописці/Верещагін Василь Васильович'C Sharp/Ключові слова/const4Білоруська мова (академічна)7Як вчитись краще?/Пошук роботиLuaРецепт:БуритоІсторія Червоної Орди/Червона Орда і старожитня Соборна Степо@ичні рівняння, що зводяться до квадратних. Однорідні тригонометричні рівняння. Розв’язування вправ'0Рецепт:Рисова каша на воді\Консульска служба Міністерства закордонних справEСтворення простих топографічних картPSQL для Вікіпроектів/Групування та агрегація9Живопис/Живописці/Паоло Учелло;Pascal/Функції для роботи з файламиКазахська моваСловацька моваSVGPascal/Розгалуження.Живопис/Романська фрескаRПоняття про античність, її хронологічні межі!Ядро Linux/Виконання2Життя у світі Вікі/Корінець@Казначейство Російської ФедераціїOЖивопис/Світські фрески доби бароко ІталіїPГІС/Звідки взяти дані для географічних картЯк вчитись краще?+Богословіє/ПравославієІсторія/Історія Російської імперії/Полтавська губернія/Пирятинський повіт/КапустинціUМетодологія медіа-досліджень/Версія для друку0Python/Протокол дескрипторів*C Sharp/Ключові слова/operatorVim/Згортання,Французька мова/АлфавітWBlender/Стартовий посібник (український інтерфейс):Освоюємо Java/Потоки вводу-виводу*Узбецька мова/МовотвірSВиведення рівняння гравітаційних хвиль в ЗТВnРозробка програм для Windows Phone/XNA - Робота із сенсорним екраном.Міністерство праці РосіїТригонометр@tpа-вирази\Розв'язник вправ по дискретній математиці/Множини'p6Житіє святого Сергія/Глава XVIIsОфіційне інтернет-представництво Національного банку України#Есперанто/Корінець&PHP/Введення та основиZАлгебраїчні рівняння/Неповні квадратні рівнянняРецепт:Цепеліни7Ремонт квартири/Кухонна мийкаJПідручник мови Python/Контрольні структури.Життя у світі Вікі/РоботиJВікіпідручник:Підтверджені користувачі<Живопис/Живописці/Хосе де Рібера"Освоюємо Java/АплетиQВікіпідручник:Платформа вікіуроків/АлгебраSВікіпідручник:Платформа вікіуроків/Біологія'Втрачена архітектураPascal/Мітки'Плавання/Старт з води!Есперанто/Модуль 2C Sharp/Оператор switch(Казахська мова/Абетки*Українська мова/АбеткиVim/Шаблони пошуку!Scala/Класи і об'єкти2Рецепт:Пиріг Чернігівський*Турецька мова/ПрикладиГітара/Урок 1QМіністерство юстиції України. Відкриті дані1Японська мова/Кандзі/Урок 5<Реконструкція житлового будинку>Як вчитись краще?/Версія для друкуDirectXScala/МетодиMРемонт квартири/Встановлення умивальникаРозв'язник вправ по дискретній математиці/Комбінаторика/Вправи на рекурсію,Татарська мова/Приклади/Освоюємо Java/ЛямбдgJ@Камерно-вокальні жанри: пісня, гімнЕлектронний уряд`Веб-портал державного реєстру документів про освіту*Ерзянська мова/Молитви_Розробка програм для Windows Phone/Встановлення Windows Phone SDKКазахська мова/Приклади/Пори року^Основи інформатики/Історія обчислювальної техніки*Татарська мова/ДжерелаaПопередні обчислення в планових геодезичних мережах-Common Lisp/Iндуктивнi функціїPython"Вікіпідручник:Sandbox2Як вчитись краще?/Співпраця/Підручник мови Python/Модулі,Рецепт:Київська трояндаBison4Розробка програм для Windows Phone^Довідник з граматики японської мови/Система письма#Основи інформатики(Основні положення МКТРецепт:Чир,Казахська мова/Приклади;Вікіпідручник:Що таке Вікікнига"Освоюємо Java/Основи+Scala/Web Frameworks and Application stacksICommon Lisp/Породження комбінаторих об'єктівГеоінформатика@)туриAutoItІсторія УкраїниMРозв'язник вправ по дискретній математиці7ui^RF5(  художнскправилонком дискувеchard 1  %  )?)@@1U 3UP'4[Історія Червоної Орди/Червона Орда і Сонце Правди.Освоюємо Java/Узагальнення|Методологія медіа-досліджень/Застосування методології на практиці&Татарська мова/Уроки1Японська мова/Таблиці кана5Англійська як додаткова моваNРозв’язок рівнянь та систем рівнянь в MathCad6C++/Віртуальний конструктор С++Pascal/Корінець%Токіпона/Демографія8Гольдман Олександр Генріхович4Живопис/Живописці/ДжорджонеqЯк скачати з Інтернету (для новачків)/Як скачати через торрентpФормули суми і різниці однойменних тригонометричних функцій*C Sharp/Ключові слова/readonly6Нижньонімецька мова/ПрикладиIТЕОРІЯ АЛГЕБРИ СЕКВЕНЦІЙНИХ АЛГОРИТМІВ Pascal/Булеві змінніMВікіпідручник:Платформа вікіуроків/ХіміяЯк скачати з Інтернету (для новачків)/Способи розміщення інформації на сайті для завантаження Логіка і теологіяVЖивопис/Живописці/Верещагін Василь Васильович'C Sharp/Ключові слова/const4Білоруська мова (академічна)7Як вчитись краще?/Пошук роботиLuaРецепт:БуритоІсторія Червоної Орди/Червона Орда і старожитня Соборна Степо@gyСпіввідношення між тригонометричними функціями одного аргументу*Вишивка/Зерновий вивідbДовідник з граматики японської мови/Базова граматика}Як скачати з Інтернету (для новачків)/BitTorrent або комфортне скачування-Пориньте у Python 3/Корінець=Фальшиві друзі славіста/КорінецьHTML&C Sharp/Ключові слова/charSПовсякденне життя жителів Шумеру та ВавилонуГородня цибуляMEANДержавна Дума@Правила поведінки під час обстрілу$Комп’ютерні мережі0Рецепт:Шахтарська білочкаJУзагальнення знань з теми «Опора та рух»=Common Lisp/Визначення Функцій в Ліспі,Китайська мова/ПрикладиBРецепт:Канапки/Паста з м'яса (печені)Matlab9Церква Івана Хрестителя (Моньо)eДержавний центр кіберзахисту і протидії кіберзагрозамЖивопис/ПриродаeЖивопис/Австрійський і німецький декоративний живописРецепт:Буябес4Живопис/Живописці/Караваджо&Сербська мова/АбеткиУкраїнська мова/Закінчення іменників другої відміни чоловічого роду в родовому відмінку однини8Пориньте у Python 3/Що читати далі?/Інструменти ВікіпроектівРецепт:Банош<Історія глобального суспільства#Lua для Вікіпроектів.Як вчитись краще?/ЕнергіяLift/Запуск@ дискретній математиці/Кодування/Діофантові рівнянняhРозв'язник вправ по дискретній математиці/Комбінаторика'G!Ступінь окиснення$C Sharp/Ключові слова/as3Живопис/Живописці/Ель ГрекоЛитовська моваОсвоюємо Java ПрологЛокалізація програмних засобів/Мовні принципи локалізації/Головні принципи локалізаціїScala/Рівні доступу6Як вчитись краще?/Університет5Житіє святого Сергія/Глава VIIBДовідник з граматики японської мовиЖивопис/КозакиРецепт:ПампушкиОснови інформатики/Інформатика. Інформація і повідомлення. Властивості інформації. Інформаційні процесиОсвоюємо Java/ЧаП9Common Lisp/Примітивні об'єкти данихRОсновні числові системи/Ірраціональні числа(Рецепт:Польський соус.Японська мова/Обкладинка4Житіє святого Сергія/Глава XVКурдська моваCДавайте пограємо зі змією/Blender Game Engine/Материки та океани (7 клас)Рада ФедераціїmПовернення афроамериканця-волонтера з громадянської війни"Руська мова/Абетки5Пориньте у Python 3/ВстановленняРецепт:КапуснякRatpoison/КонфігиҐоЗвернення громадян. Державна Дума#Алгебричні системи"Підручник мови PythonРецепт:Чорба$Рецепт:Овочевий суп5Живопис/Картини за алфавітом$Рецепт:Салат "Цезар"<Рецепт:Київський пиріг з вишнямиOЕлементарна математика/Математична логікаВиди кутівARatpoison/Неперекривні вікнозавідувачі ''Управління проєктами4Математичний аналіз/ПохіднаCШкільний курс зарубіжної літературиРецепт:Шпундра4Давайте пограємо зі змією/PyQt$C Sharp/Ключові слова/is7Common Lisp/Об'єкти Ліспу/Відповіді&Арабська мова/АбеткиjГраниця Хемінга/Глибина:Використання для двійкового коду'C Sharp/Ключові слова/whereMУкраїна у світі: природа, населення (8 клас)9Живопис/Живописці/Френк Бухзер2Історія Київської АкадеміїФормули подвійного і половинного аргументів тригонометричних функцій"Ratpoison/ВстановленняC SharpАдаптації - результат еволюційного процесу. Основні положення сучасної теорії еволюціїПроєкт "Природа та господарство на гербах штатів Австралійського Союзу"!Економічна теоріяMІнтернет-представництво президента Росії!C Sharp/Простори імен8Кримськотатарська мова/АбеткиГітара/Урок 2,Татарська мова/Мовотвір-Підручник мови Python/Класи*Рецепт:Салат «Дністер»\Геологія/Загальні дані про внутрішню будову Землі*Живопис/Побутовий жанрGВікіпідручник:Запит облікового записуuФедеральна служба державної реєстрації, кадастру і картографіїScala/Coursera/Об’єкти Pascal/Базові масивиPHP/g%ТЕОРІЯ КІБЕРБЕЗПЕКИ(C Sharp/Ключові слова/externaКомунікативна концепція інформаційного суспільства:Локалізація програмних засобівUРозробка програм для Windows Phone/Навігація (Silverlight)Китайська мова<Життя у світі Вікі/Вікіпідручник(Історія Червоної ОрдиXІнформаційна технології в наукових дослідження`Єдиний державний веб-портал відкритих даних УкраїниРецепт:Гуляш.Основні виробничі засоби*Віртуальний музей іконeДовідник з граматики японської мови/Вправи на катакануC Sharp/ПодіїdВікіпідручник:Платформа вікіуроків/Всесвітня історія6Виготовлення паперової книгиEВікіпідручник:Портал спільноти/АрхівgНаціональна комісія з цінних паперів та фондового ринку5Вікіпідручник:Категоризація9Ядро Linux/Системні виклики (Syscalls)Maven та GitЧисельні методи. 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Автобіографія7Міністерство охорони здоров'яPascal/ФайлиРецепт:Майонез)C++/Ключові слова/static cast@N\а-досліджень.Французька мова/Фонетика'\,Монгольська мова/АбеткиAПориньте у Python 3/Ваша перша програма(Рецепт:Соус ЕспаньйолDМатематичний аналіз/Вступ до аналізу5Живопис/Символізм і декадансPHP/ФормиГітара/Урок 5=Інновації в ресторанному бізнесі)Литовська мова/Привіт!IЯпонська мова/Кана/Уроки/Хіраґана/Урок 2VМОДЕЛІ ШВИДКІСНО СИЛОВИХ ЯКОСТЕЙ ЛЕГКОАТЛЕТІВ[Англійська як додаткова мова/Англійський алфавітЄдиний державний реєстр юридичних осіб, фізичних осіб-підприємців та громадських формувань=Рецепт:Піца з грибами та ковбасою"Освоюємо Java/МетодиМонгольська моваАстрономіяІменикиAМетодологія медіа-досліджень/Вступ<Вікіпідручник:Титульні сторінки!Життя у світі ВікіGТяга потягів/Основний опір руху потягуEДержавна казначейська служба України4Виникнення Запорізької Січі1Японська мова/Кандзі/Урок 6Scala:Давайте пограємо зі змією/ВступCПенсійний фонд Російської Федерації1Японська мова/Кандзі/Урок 1"Чеська мова/Абетка9Історія Київської Русі-УкраїниIЯпонська мова/Кана/Уроки/Хіраґана/Урок 3LОсновні числові системи/Натуральні числаЖивопис/РококоScala/Установлення6Методологія медіg6,Живопис/Дитячий портретEПориньте у Python 3/Стандартні типи данихPascal/ЦиклиЖивопис/ФрескаРецепт:Піца=Допоміжні інтеграли з варіаціямиMВишивка/Елементи геометричного орнаменту&Китайська мова/Книги&Китайська мова/КНИГИfКілометрова сітка. Географічні і прямокутні координатиGПориньте у Python 3/Вирази над структурамиЖивопис/КартиAІсторія стародавнього світу (6 клас),Фальшиві друзі славіста$Освоюємо Java/Винятки7Виноробство в домашніх умовахСписок не державних сайтів, що надають інформацію про нові можливості електронного уряду в УкраїніUЄдина інформаційна система в сфері закупівельC++/Вступ у C++*C Sharp/Ключові слова/continuefФінанси/Обчислення відсотків за кредитом або депозитом-Світ казок в ілюстраціях Догляд за взуттям$Японська мова/ВступГеодезія RattleCAD)C Sharp/Ключові слова/virtualUВікіпідручник:Платформа вікіуроків/ГеографіяГрузинська мова(Старослов'янська мова9Вступ до алгебричної геометріїuРозв'язник вправ по дискретній математиці/Кодування/Алгоритм RSAКомбінаторика2Рецепт:Сердечки-валентинки#Індонезійська мова%Рецепт:Яєчня в хлібіАрабська мова$Арабська мова/Вступ@Vво закордонних справ Російської Федерації!& 0''Управліннg xРозв'язник вправ по дискретній математиці/Графи/Хроматичне число,C Sharp/Ключові слова/stackallocDЖивопис/Живописці/Валантен де Булонь.Рецепт:Гарбузовий сирникKРозв’язування тригонометричних рівняньASQL для Вікіпроектів/Список сторінок@Рецепт:Шніцель з морквяним салатомGit/Часті питання>Довідник по програмуванню у ProcessingScala/ФункціїScala/Основні типи)C Sharp/Ключові слова/checkedСписок офіційних державних сайтів, що надають інформацію про нові можливості електронного уряду в РосіїЗадачник/ЛогікаPascalУкраїнська мова1Татарська мова/Уроки/Урок 4NЕлементарна математика/Вирази та величиниrГеодезія/Попередні обчислення в планових геодезичних мережах:Вікіпідручник:Портал спільноти&Узбецька мова/АбеткаCМатематичний аналіз/Інтеграл Рімана7Ремонт квартири/Ванна кімнатаAЖивопис/Живописці/Вітторе ГісландіbТокіпона/Прямі доповнення, складні речення/ВідповідіpОсвоюємо Java/Встановлення і налаштування середовища розробкиC++/Основи/ЗмінніТаджицька моваBПориньте у Python 3/Модульне тестуванняLОсвоюємо Java/Керування порядком виконання2Венеціанська художня школа&C Sharp/Ключові слова/bool@ія і воля'Ерзянська моваScala/Обчислення4Інтегральна екологія людиниЧуваська моваeДовідник з граматики японської мови/Вправи на хіраґануРецепт:Шаурма Освоюємо Java/Рядки7Вікіпідручник:Адміністратори?Функціональне програмування на JavaKКаплиця Санта Марія дельї Анжелі (Тічино)3Японська мова/Словник/Числа3Пориньте у Python 3/РефакторингJЧисельні методи. Лабораторний практикумEПідручник мови Python/Помилки та виняткиJВікіпідручник:Статті до вилучення/Архів ДеревоMСистемне проєктування штучного інтелекту>Веб-портал Онлайн будинок юстиціїCУкраїна в роки Першої світової війниРецепт:БухтиkРозв'язник вправ по дискретній математиці/Множини/Вправи 1Pascal/Про мову&Освоюємо Java/КорінецьPascal/СинтаксисuC++/Об'єктно-орієнтовне програмування/Перевантаження операторів4Індонезійська мова/Мовотвір)Швидше, вище, сильніше!&Python/Оптимізація кодуАналітична геометрія/Прямокутні декартові координати на площині/Визначення координат на площині!Реєстрація мопеда<Кримськотатарська мова/ПрикладиC++~Розробка програм для Windows Phone/Створення першої XNA програми для Windows Phone%Лінукс для людей/Writer>Як вчитись краще?/МотиваgOЗадачник/Логіка/Розв'язок задачі ЕйнштейнаРецепт:Кров'янка8Життя у світі Вікі/Редагування[Чисельні методи. Лабораторний практикум/Корінець.Вірменська мова/МовотвірOВступ: історія як наука та шкільний предмет0Як вчитись краще?/Що вчити?(Шкільний курс історіїEВерхньонімецька мова/Приклади/ВимоваТурецька мова7Ремонт квартири/Душові кабіниLОсвоюємо Java/Загальний огляд та історія Java'Хемічна токсикологіяГеографіяRМатематика/Інструменти/Мова опису формул LaTeX@Давайте пограємо зі змією/КорінецьqДовідник з граматики японської мови/Вступ до часток (は、も、が) C Sharp/Оператор if-else5Житіє святого Сергія/Глава XII0Загальна географія (6 клас).Рецепт:Вікіпедійний торт7Живопис/Живописці/Френк БухерBПориньте у Python 3/Пакування бібліотек;Живопис/Живописці/Лоренцо ЛоттоЧеська моваЖивопис/Ікони#C++/Ключові слова/union&SPARQL для Вікіпроектів"Ratpoison/Документація[Казначейство Російської Федерації. Відкриті дані#Рецепт:ГорохляникиDІнструкції по додаванню нових статей9Рецепт:Смажений свинячий мозокЯпонська мова/Словник/Привітання і часто вживані розмовні фрази в японській мовіРецепт:Мармеладg;Живопис/Живописці/Матіас СтомерqЄдиний державний веб-портал органів виконавчої влади України)Vim/Різноманітні порадиBЖивопис/Живописці/Танціо да ВараллоLCommon Lisp/Примітивні об'єкти даних/Відповіді5Освоюємо Java/Абстрактні класи,Рецепт:Пиріг Волинський6Рецепт:Канапки/Паста зі шинки@Підручник мови Python/Структури даних*Арабська мова/Приклади.Церковнослов'янська моваЛокалізація програмних засобів/Технічні аспекти локалізації/Формати файлів перекладних рядківMДовідник з граматики японської мови/Вступ.Українська мова/АпострофЕсперанто/Музика7Петиції до Кабінету МіністрівAОсвоюємо Java/Графічні компоненти SwingDecaleg de catalanoparlant!Скульптура бароко"Філософія мови PythonHЖивопис/Живописці/Шишкін Іван Іванович2Японська мова/Кандзі/Урок 13IЯпонська мова/Кана/Уроки/Хіраґана/Урок 1?Живопис/Живописці/Паоло ВенеціаноHУкраїнська мова/Зайва заперечна часткаРецепт:Сирники&Освоюємо Java/КолекціїEЖивопис/Живописці/Джованні Сегантіні@Китайська мова/Біблія/Буття/Глава 31Освоюємо Java/Об'єкти і класи[Веб-портал державного реєстру лікарських засобів*Таджицька мова/Джерела0Як вчитись краще?/Корінець.O)''УправG/Ідеологічна критика та психоаналізЩоденникFЖивопис/Британські портретисти 16-18 ст.*Освоюємо Java/ПаралелізмРецепт:МедовикwЯк скачати з Інтернету (для новачків)/Трошки теорії для розуміння8Методика скінченних елементівЖивопис/Печатки1Розміщення реклами у Google AdsPro GIT2Мовознавство та література&Японська мова/КандзіIДавайте пограємо зі змією/Текстові ігриBВікіпідручник:Платформа вікіуроківРецепт:Буженина2Як вчитись краще?/Конспекти1Веб-портал урядових витрат$Java для ВікіпроектівFЕлементарна математика/Дії із числами*C++/Основи/Простори іменНародовладдя1Підручник мови Python/Що далі?uВступ до алгебричної геометрії/Топологія. Топологічний простір,Історія/Історія людства9Як вчитись краще?/Іноземні мови`Вікіпідручник:Платформа вікіуроків/Історія УкраїниРецепт:ЛангошЛатиська мова0Плавання/Початкові вправиПерська моваCВікіпідручник:Що таке Вікіпідручник:Елементарна математика/МножиниkДовідник з граматики японської мови/Вираження стану буттяRatpoison/Редактор5Білоруська мова/Лекція першаPascal/МодуліwМетодологія медіа-досліджень/Методологія текстуального аналізу <xМетодологія медіа-дослідженьgjVМетодологія медіа-досліджень/Огляд літератури.Всесвітня історія (7 клас)#Нідерландська мова'Алгебраїчні рівнянняPascal/ЗмінніIПориньте у Python 3/Замикання та генератори>Інтегрування за об'ємом многовидаРецепт:Кваша1Татарська мова/Уроки/Урок 23Рецепт:Шашлик по-гуцульськиЛінукс для людейВишивка/Низь<Як вчитись краще?/ЗосередженістьEПориньте у Python 3/Серіалізація об'єктівNАлгебраїчні рівняння/Операції над числами4Рецепт:Рисова каша на молоці8Вікіпідручник:Кулінарна книгаЯдро Linux/Пам'ятьjДержавний реєстр потенційно небезпечних об'єктів України:Сучасні зварювальні технології+Основи інформатики/Scratch$Common Lisp/Об'єкти ЛіспуVim/КорінецьWУкраїнська мова/Спрощення у групах приголосних БарокоYВікіпідручник:Платформа вікіуроків/Інформатика'Common Lisp/Функції рядків2Імміграційне бюро ТаїландуBБезпека в мережі/Подорожі павутиноюРецепт:Лемішка\Єдиний державний веб-портал судової влади України/C Sharp/Модифікатори доступуHЖивопис/Живописці/Акімов Іван Акімович*Логіка у програмуванніЗовнішня кривинаVimSДовідник з граматики японської мови/КатаканаРецепт:КапиткаРуська моваgJFЖивопис/Живописці/Рєпін Ілля ЮхимовичOТокіпона/Прямі доповнення, складні реченняNРецепт:Буковинський м'ясний рулет із сиром1Японська мова/Кандзі/Урок 2Pascal/РядкиСписок офіційних державних сайтів, що надають інформацію про нові можливості електронного уряду в УкраїніBМетоди і моделі дистанційної освітиСтолітня війна0Державна фіскальна служба4Житіє святого Сергія/Глава IV?Онлайн-реєстрація юридичної особиC++/Ключові слова0Живопис/Італійське барокоУгорська мова0Написання наукових статей`Міністерство внутрішніх справ Російської ФедераціїGОснови інформатики/Scratch/Перелік команд0Життя у світі Вікі/Портали&Common Lisp/Функцiї виводуРецепт:РяжанкаПарність і непарність тригонометричних функцій. Періодичність тригонометричних функцій. Формули зведенняMЖиття у світі Вікі/Вікіпідручник/Корінець&Рецепт:Рокот-крумплі?Вікіпідручник:Статті до вилученняЇдиш/ПрикладиqЛокалізація програмних засобів/Технічні аспекти локалізації,Основні числові системи9Підручник мови Python/Ввід і вивід4PHP/Змінні, вирази і оператори(Рецепт:Рисовий пудинг,"Привіт, світе" у Java та IDEAГрецька моваg)mЛокалізація програмних засобів/Мовні принципи локалізації*Румунська мова/ДжерелаEАскеза і розкоші життя для небагатьох>Середня кривина многовида у точці4Живопис/Анімалістичний жанрhПоняття мови програмування. Складові мови програмуванняТеатр Шекспіра. Дослідження «шекспірівського питання» Інтегрований урок з використанням онлайн-ресурсу «Вікіпедія»RВікіпідручник:Книги/Мова програмування Лісп1Pascal/Елементарні типи данихVАлгебраїчні рівняння/Повні квадратні рівняння>Єдиний державний веб-портал GovChannel0Живопис/Живописці/МазаччоЕсперантоJЖивопис/Італійський маньєризм. Портрети+Плавання/Кроль на спині)Елементарна геометрія:Рецепт:Ікра з зелених помідорів%Мова людства//Абетки!Київська Академія)Розширення для Google ChromeЕстонська моваOДепартамент наземного транспорту ТаїландуРецепт:МалайХорватська мова4Суспільство давнього Єгипту(C++/Ключові слова/const cast@Давайте пограємо зі змією/Авіаудар"Освоюємо Java/МасивиПошук істини+Кримськотатарська моваDРемонт квартири/Душові кабіни/МонтажPHP/ПомилкиФедеральне агентство у справах національностей Російської Федерації'% Common LispFДиференціальні рівняння М. І. Іванчова@Освоюємо Java/Вступ в класи та методи^Навчання сліпого методу набору в українській школіHІнструкція по наповненню списку джерел.Живопис/Іспанське бароко\Алгебраїчні рівняння/Основні властивості рівняньКосмологіяПастельDОнлайн-реєстрація юридичної особи РФ:Кримськотатарська мова/Джерела@Основні числові системи/Цілі числаJDirectX/Основні відомості про графіку і DirectXEmacs(Дерев'яна архітектура,Життя у світі Вікі/ВступПізній модерн@Метод Фур'є (відокремлення змінних)5Ratpoison/Розширення можливостейАстрономія/NGC6822MГеодезія/Визначення елементів приведенняРецепт:СластьониРецепт:ЛуссекаттSДовідник з граматики японської мови/Хіраґана]SQL для Вікіпроектів/Об’єднання таблиць - Категорії_Інформаційний центр відкритих даних уряду ТаїландуsРадіанне вимірювання дуг і кутів. Довжина дуги і площа сектора.|Веб-портал Центрального органу в області цифрового підпису УкраїниPascal/Ввід і вивідHМіністерство охорони здоров'я Таїланду)Common Lisp/Числові функціїРецепт:ВерещакаQДавайте пограємо зі змією/Корисні посилання Гітара^Методологія медіа-@ ець'Російська мова Пограймо зі змієюaРозв’язування текстових задач на складання рівнянь.MМетодологія медіа-досліджень/Експеримент QuickBASICGЦентральний банк Російської Федерації*C Sharp/Ключові слова/volatileUВиноробство в домашніх умовах/Вступні заміткиMМіністерство соціальної політики УкраїниЛокалізація програмних засобів/Технічні аспекти локалізації/Словники та орфографія%Нижньонімецька моваBlender?SQL для Вікіпроектів/Список таблиць5Житіє святого Сергія/Глава III+Розширення для Mozilla FirefoxЗайменки/ZámenáRatpoison/Перші крокиРецепт:ШвилпікайПлаванняHСучасні хмаркові сервіси та обчисленняjВеб-портал Відкритого реєстру громадських діячів УкраїниScala/ІтераціяВступ до MODx 26Житіє святого Сергія/Глава VIIIЗалізобетонні конструкції/Основні поняття про збірні та монолітні несучі, попередньо-напружені конструкції будівель та їх елементиrРадіанне вимірювання дуг і кутів. Довжина дуги і площа сектораСписок недержавних сайтів, що надають інформацію про нові можливості електронного уряду в РосіїaSQL для Вікіпроектів/Об’єднання таблиць - Редагування)C Sharp/Ключові слова/partial2Реєстрація мопеда/КорінGдовище2Основи математичної фізики Модерн/Пориньте у Python 3/Що нового?NВиноробство в домашніх умовах/ВиноробствоAТокіпона/Список авторів підручника,Таджицька мова/МовотвірGit,Як вчитись краще?/ЗвичкиГраниця ХемінгаSQL/Типи даних MySQLМетодологія медіа-досліджень/Agenda Setting, фреймінг та якісний контент-аналізScala/Coursera/Функції+Blender/Стартовий посібник*Казахська мова/Джерела*C++/Вступ у C++/Компілятор СилотіBЖивопис/Живописці/Розальба Карр'єра"Вишивка/Коса гладьPМетодологія медіа-досліджень/Обробка данихГітара/Урок 4:Рецепт:Канапки/Паста з оселедця.Pascal/Математичні операції4Pro GIT/Вступ/Коротка історія GIT(Рецепт:Яблучний пиріг]Вікіпідручник:Платформа вікіуроків/ПравознавствоAНастанови зі стилю програмування C++jПідручник мови Python/Короткий огляд стандартної бібліотеки3C++/Основи/Складні типи даних'Пориньте у Python 3/Текст4Вікіпідручник:Верстка книги(Українська мова/Вступ4Житіє святого Сергія/Глава II'Верхньонімецька моваPHPJГеологія/Геологічні структури і процеси;Pascal/Функції для роботи з рядками%C++/Основи/Вказівники.Мистецтво Давньої ГреціїLБілоруська мова (академічна)/Лекція перша Pascal/Серg+Історія України (10 клас)SQL PowerShell Іврит?Пориньте у Python 3/Класи та ітераториBЖивопис/Живописці/Жан-Франсуа Мілле8Міністерство юстиції ТаїландуКиргизька мова4Як вчитись краще?/ЛітератураVВеб-портал Об'єднаного реєстру юристів України?Розробка уроку квадратне рівняння*Рецепт:Тісто дріжджовеBГеографія: регіони та країни (10 клас)3Китайська мова/Біблія/БуттяVПортал державних програм Російської Федерації Пориньте у Python 3/XML)Сходи і сходова клітка*Чеченська мова/ДжерелаNВеб-портал "Пошуково-аналітична система 007"=Основні поняття теорії категорійПольська мова@Географічний простір Землі (11 клас)3Житіє святого Сергія/Глава X@Веб-портал фондової біржі ТаїландуUВікіпідручник:Платформа вікіуроків/ГеометріяjМіністерство надзвичайних ситуацій Російської Федерації/Рецепт:Картопля з грибамиCSS Pascal/Про підручникВірменська моваРемонт квартири,Scala/Coursera/Структури данихРецепт:ЦампаGSQL для Вікіпроектів/Кількість сторінок?Токіпона/Прості речення/Відповіді1Токіпона/Вимова та алфавітМода(Японська мова/Словник Vim/tutorРецепт:ТархоняSПрості обчислення диференціальної геометрії@@W'% Common LispFДиференціальні рівняння М. І. Іванчова@Освоюємо Java/Вступ в класи та методи^Навчання сліпого методу набору в українській школіHІнструкція по наповненню списку джерел.Живопис/Іспанське бароко\Алгебраїчні рівняння/Основні властивості рівняньКосмологіяПастельDОнлайн-реєстрація юридичної особи РФ:Кримськотатарська мова/Джерела@Основні числові системи/Цілі числаJDirectX/Основні відомості про графіку і DirectXEmacs(Дерев'яна архітектура,Життя у світі Вікі/ВступПізній модерн@Метод Фур'є (відокремлення змінних)5Ratpoison/Розширення можливостейАстрономія/NGC6822MГеодезія/Визначення елементів приведенняРецепт:СластьониРецепт:ЛуссекаттSДовідник з граматики японської мови/Хіраґана]SQL для Вікіпроектів/Об’єднання таблиць - Категорії_Інформаційний центр відкритих даних уряду ТаїландуsРадіанне вимірювання дуг і кутів. Довжина дуги і площа сектора.|Веб-портал Центрального органу в області цифрового підпису УкраїниPascal/Ввід і вивідHМіністерство охорони здоров'я Таїланду)Common Lisp/Числові фу@т.Чисельні методи. Лабораторний практикум/Розв'язування систем лінійних алгебраїчних рівнянь'+Веб-програмування на JavaAСловацька мова/Урок1.Дієслово "Бути"NВІДКРИТА ОСВІТА ІНСТРУМЕНТІВ І ТЕХНОЛОГІЙScala/ТестуванняDЖивопис/Фламандське бароко. ПортретиoОнлайн-реєстрація підприємницької діяльності для іноземцівSМайже декартові координати в точці многовидаcЄдиний державний веб-портал перегляду держзакупівель5Житіє святого Сергія/Глава XIXРецепт:Попкорн9Єдина система місцевих петиційVРозподілене зберігання даних з допомогою git-annexdВеб-портал Петиції до президента Російської Федерації<Рецепт:Кукурудза за Ніро ВульфомgВасиль Костьович Королів (Старий). Казка "Хуха-Моховинка"5Житіє святого Сергія/Глава XIV"Pascal/Перша програма1Татарська мова/Уроки/Урок 5)Рецепт:Салат з бринзою(Рецепт:Буряковий квасРозв'язник вправ по дискретній математиці/Комбінаторика/Перестановки?Геологія/Геологічна історія ЗемліSДавайте пограємо зі змією/Скриптуємо БлендерrРозв’язування вправ на застосування тригонометричних формулaЄдиний державний портал електронного уряду ТаїландуCommon Lisp/Дерева:Живопис/Італійське відродженняBЖивопис/Художники реальності 17-19 gh*Рецепт:Вареники лінивіpЄдиний державний веб-портал використання громадських коштів)Pascal/Складні типи даних!C Sharp/Ключові слова3Житіє святого Сергія/Глава VAРецепт:Пиріг з ревенем і полуницями>Scala/Поліморфізм конструктора типу/Вікіпідручник:Статистика4Житіє святого Сергія/Глава IX&Турецька мова/АбеткиGМіністерство внутрішніх справ України&C Sharp/Ключові слова/void&Рецепт:Печені яблука7Веб-портал Електронний бюджет*Китайська мова/Джерела(Рецепт:Рибні розтягаї)PHP/Керуючі конструкціїRВікіпідручник:Автопідтверджені користувачіOБезпека в мережі/Захищена електронна поштаYНаціональна електронна система охорони здоров'я*C++/Ключові слова/dynamic cast@Китайська мова/Біблія/Буття/Глава 1!Вікіпідручник:ПроСтатистикаPHP/МасивиQSQL для Вікіпроектів/Кількість всіх об’єктівLiftDРецепт:Борщ український з пампушкамиIСиметричний тензор внутрішньої кривини7Пориньте у Python 3/Веб-сервіси HTTP{Міністерство внутрішніх справ Російської Федерації. Відкриті даніMРозробка програм для Windows Phone/Акселерометр+Астрономія/ЕкзопланетиWТЕОРІЯ МОДЕЛЮВАННЯ КОРИСТУВАЦЬКОГО ІНТЕРФЕЙСУ3Житіє святого Сергія/Глава I@OHFОснови роботи з топографічними даними'HkІнтегральна методика комп'ютерного аналізу талановитості,Рецепт:Смажена картопля2Нижньонімецька мова/АбеткиМатематика!Плавання/КорінецьAmmonite"Рецепт:Соус Тартар1Японська мова/Кандзі/Урок 4Циганська мова|Українська мова/Активні дієприкметники й віддієслівні прикметники'Рецепт:Грінки з сиромLОсновні числові системи/Комплексні числа)Common Lisp/Обробка масивів8Департамент податкової служби*Арабська мова/МовотвірNОсновні числові системи/Раціональні числаZДовідник по програмуванню у Processing/()(круглі дужки)Англійська моваЛокалізація програмних засобів/Мовні принципи локалізації/ТермінологіяdКулінарна книга/Джерела/Страви української кухні 1951 р."Есперанто/Gerda malaperisVЖиття у світі Вікі/Як користуватись вікіпедієюГігієна жінкиГеодезія/Оцінка точності рядів і мереж трилатерації і лінійно-кутових мереж(Вступ до MODx 2/Основи MODxXРозв'язник вправ по дискретній математиці/Графи,Японська мова/Граматика0Рецепт:Котлети полтавські.Французька мова/МовотвірRОсвоюємо Java/Графічний інтерфейс користувачаXКоротка енциклопедиція з прикладної математики@B%осліджень/Елементи дослідження:Hb J1BProcessing:Довідник Processing/()(круглі дужки)|g Java/ЧаП"Мова людства/Зміст"Мова людства/ІвритUФедеральне казначейство Російської ФедераціїWБезпека в Міжмережжі/Безпека електронної поштиЛІСП@Мова людства/Татарська/Уроки/Урок 1*Мова людства/ЛатинськаQФедеральне агенство повітряного траснпорту7Мова людства/Старослов'янська.Як вчитись краще?/КурсовіВанна кімната Turbo PascalQЕлектронні сервіси адміністративних послуг*Мова людства/Ерзянська~Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава XVIЕмулятор Windows Phone_Java/Встановлення і налаштування середовища розробки(Мова людства/Шведська^Електронні сервіси Департаменту податкової службиПравило дев'ятки Wikipedia*Мова людства/ТаджицькаGМова програмування Лісп/Функцiї виводу\Електронні сервіси Федеральної податкової службиLСтворення першої програми Windows Phone - Silverlight,Мова людства/ІталійськаoРозробка програм для Windows Phone/XNA - Робота із сенсорним екраном)Електронні візи>Об'єднаний реєстр юристів УкраїниKБезпека в мережі/При подорожах павутиною.Мова людства/МонгольськаHДержавний реєстр документів про освіту$Мова людства/ЛадіноMaven3Мова людства/Іврит/МовотвірgОсвоюємо KotlinКосинус і синус суми і різниці двох аргументів. Тангенс і котангенс суми і різниці двох аргументівzЧисельні методи. Лабораторний практикум/Чисельне диференціюванняPРадянські репресії проти української наукиGМетодологія медіа-досліджень/КорінецьТокіпонаEМова програмування Лісп/Об'єкти Ліспу,Мова людства/ФранцузькаFCERT-UA. Центр реагування на кіберзагрозиzТеорія інформації та кодування/Границя Хемінга/Глибина:Без виводу Мова людства/Їдиш9Спрощення у групах приголоснихuРеєстр центрального органу в області цифрового підпису України9Мова програмування Лісп/Дерева7Мова людства/Арабська/ДжерелаВступ до алгебричної геометрії/Елементарна математика/Топологія. Топологічний простірРецепт:Ґльоґ8Пошуково-аналітична система 007yРозробка програм для Windows Phone (Динамічне розташування компонентів)Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава XVIIIВікіпідручник%Зелені студмістечка5Мова людства/Сербська/АбеткиІсторія/Життєписи/Сергій Радонізький/Никон Рождественський/Примітки}Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава XVgScala в прикладах'Есперанто/Знайомство5Pleroma (програмне забезпечення).Живопис/Живописці/ШарденКрабовий салатOДавайте пограємо зі змією/Збираємо команду,Токіпона/Прості реченняqЧисельні методи. Лабораторний практикум/Коротка довідка з NumPy'Основи тригонометріїЖивопис/Різне(C Sharp/Ключові слова/paramsЇдиш/ДжерелаPascal/Типи данихЖивопис/Пейзаж$Урок 34. 7 клас. Хімія.0Сади голландського бароко,Казахська мова/МовотвірAГраниця Хемінга/Глибина:МатематикаРецепт:Вергуни1Рецепт:Котлета по-київськиРецепт:Ґлеґ;Пориньте у Python 3/Версія для друкуВишивка/Мережки6Ratpoison/Сумісність та конфлікти(Ерзянська мова/Абетки6Неаполітанська художня школаScala/КолекціїГітара/Урок 3KРемонт квартири/Декоративні перегородкиПориньте у Python 3<Паралельне перенесення векторів8Верхньонімецька мова/ПрикладиСистеми численняРецепт:ЗакускиnДержавне агенство з питань електронного урядування УкраїниЯдро Linux/СистемаЦикл Всесвіту*Освоюємо Java/Інтерфейси0Живопис/Салонне мистецтвоFБезпека в мережі/Миттєві повідомлення<Пориньте у Python 3/Регулярні виразиWПрограмування під Android/Налаштування середовищаg[Підручник мови Python/Неформальний вступ до мови PythonJЖивопис/Живописці/Джузеппе Марія Креспі6Міністерство юстиції України.Французька мова/Приклади*Ремонт квартири/Унітаз(Веб-портал РосреєструГеонаука(Рецепт:Квашені яблука&Житіє святого СергіяOСлужба державного фінансового моніторингуTПриродні умови Італії та виникнення міста РимРецепт:Свіжа капуста з помідорамиSРозробка програм для Windows Phone/Емулятор Windows PhoneJРемонт квартири/Сантехніка і водопровідQВідкриті дані порталу Електронний бюджет РФxАналітична геометрія/Прямокутні декартові координати на площині^Розробка програм для Windows Phone/Географічне положення+Елементарна математика&Рецепт:Соус Бешамель*Теорії світового уряду#Автотрофне людствоDДодавання драйверу до образу RAM дискуEІсторія/Життєписи/Сергій РадонізькийZОнлайн-реєстрація індивідуального підприємця РФ8Живопис/Італійський маньєризм,Вірменська мова/ДжерелаcМіністерство охорони здоров'я Таїланду. Відкриті даніЖивописБезпека в мережіРецепт:Вареники#ТЕОРІЯ АНДРАГОГІКИ$Рецепт:Ікра овочева'Аналітична геометрія -2! J1BProg8Геологія/Геологічні структури,Мова людства/Білоруська/Чернетка користувача Osh-son/Росавіація. Відкриті дані;Мова людства/Татарська/МовотвірFМова людства/Німецька/Приклади/ВимоваPМова людства/Словацька/Урок1.Дієслово "Бути"}Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава IXLinux7Мова людства/Татарська/Абетки*Мова людства/ТатарськаОвочевий суп(Мова людства/Арабська9Мова людства/Турецька/Приклади/Мова людства/Їдиш/Джерела;Мова людства/Китайська/Приклади=Мова людства/Вірменська/МовотвірCМова людства/Індонезійська/МовотвірHSQL для Вікіпроектів/Об’єднання таблицьMМова людства/Казахська/Приклади/Пори рокуUОнлайн-реєстрація індивідуального підприємця5Мова людства/Китайська/Книги5Мова людства/Арабська/АбеткиBМова людства/Китайська/Біблія/Буття}Міністерство закордонних справ Російської Федерації. Відкриті дані9Мова людства/Узбецька/Мовотвір9Мова людства/Ерзянська/МолитвиScratch-Декоративні перегородки@Звернення громадян. Рада ФедераціїЕсперанто/1OpenPGP(Мова людства/Латиська9Мова людства/Арабська/Мовотвір*Мова людства/СловацькаАнглійськаgk*Мова людства/Циганська8Як вчитись краще?/Концентрація5Мова людства/Турецька/АбеткиІсторія/Життєписи/Сергій Радонізький/Никон Рождественський/Передмова9Мова людства/Арабська/ПрикладиoІсторія/Життєписи/Сергій Радонізький/Никон РождественськийСписок офіційних сайтів, що надають інформацію про нові можливості електронного уряду)Вони голосують за тебе+Мова людства/КиргизcькаLisp<Геологія/Загальні дані про Землю&Мова людства/Чешська{Оцінка точності рядів і мереж трилатерації і лінійно-кутових мереж'Історія/Народовладдя/Встановлення умивальника,Мова людства/Вірменська}Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава XIІсторія людстваОснови ґо)Богослів'я/Православ'я/Веб-портал Державної ДумиІнформатикаДушові кабіниfМіністерство закордонних справ Таїланду. Відкриті дані2Мова людства/НідерландськаJava~Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава XIXУкраїнська@Мова людства/Татарська/Уроки/Урок 5 Scala/SbtCЕлектронні сервіси державних послугPПетиції до президента Російської ФедераціїEМова людства/Нижньонімецька/Приклади@QLя Windows Phone (XNA,Робота із сенсорним екраном)'LІсторія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава VIII@Мова людства/Татарська/Уроки/Урок 2 УнітазPМова програмування Лісп/Функції планування!Вікіпедійний торт7Мова людства/Ерзянська/АбеткиOpen Data Challenge=Мова людства/Грузинська/Приклади=Мова людства/Французька/Приклади9Мова людства/Ерзянська/Джерела<Визначення елементів приведення(Мова людства/УзбецькаРозробка програм для Windows Phone/Створення першої Silverlight програми/Динамічне розташування компонентівПравослав'я9Мова людства/Німецька/Приклади-Росреєстр. Відкриті дані;Мова людства/Казахська/ПрикладиNМова програмування Лісп/Кеpування пам'яттю(Мова людства/Польська7Мова людства/Словацька/абетка$Мова людства/Руська5Мова людства/Узбецька/АбеткаAМова людства/Нижньонімецька/АбеткиOМова людства/Китайська/Біблія/Буття/Глава 2~Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава XII{Теорія інформації та кодування/Границя Хемінга/Глибина:МатематикаXМова програмування Лісп/Об'єкти Ліспу/Відповіді*Мова людства/Румунська9Мова людства/Таджицька/Джерела@ПРИКЛАДНА МАТЕМАТИКА ТА КОМП'ЮТИНГnРозробка програм длG1Українська мова/Активні дієприкметники і віддієслівні прикметники;Мова людства/Вірменська/Джерела9Мова людства/Румунська/Джерела*Як пишуться вікі-книги?5Реєстр громадських об'єднань5Мова людства/Татарська/УрокиoВаси́ль Ко́стьович Королі́в (Стари́й). Казка "Хуха-Моховинка"1Мова людства/Руська/Абетки(Петиції до Президента(Мова людства/Угорська(PHP/Змінні та константиТеорія інформації та кодування/Границя Хемінга/Глибина:Використання для двійкового кодуСписок не державних сайтів, що надають інформацію про нові можливості електронного урядування в Україні3Мова людства/Чешська/АбеткаlЄдиний державний веб-портал викоритсання державних коштів;Мова людства/Нохчійська/ДжерелаjМова програмування Лісп/Породження комбінаторих об'єктівOМова людства/Китайська/Біблія/Буття/Глава 3Вікіпедія}Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава VIRМова програмування Лісп/Обчислювані функціїXЕлектронні сервіси Державної фіскальної служби/Давайте пограємо зі змією Петиції в Україні,Мова людства/БолгарськаNМова програмування Лісп/Iндуктивнi функції J1BProg8Геологія/Геологічні структури,Мова людства/Білоруська/Чернетка користувача Osh-son/Росавіація. Відкриті дані;Мова людства/Татарська/МовотвірFМова людства/Німецька/Приклади/ВимоваPМова людства/Словацька/Урок1.Дієслово "Бути"}Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава IXLinux7Мова людства/Татарська/Абетки*Мова людства/ТатарськаОвочевий суп(Мова людства/Арабська9Мова людства/Турецька/Приклади/Мова людства/Їдиш/Джерела;Мова людства/Китайська/Приклади=Мова людства/Вірменська/МовотвірCМова людства/Індонезійська/МовотвірHSQL для Вікіпроектів/Об’єднання таблицьMМова людства/Казахська/Приклади/Пори рокуUОнлайн-реєстрація індивідуального підприємця5Мова людства/Китайська/Книги5Мова людства/Арабська/АбеткиBМова людства/Китайська/Біблія/Буття}Міністерство закордонних справ Російської Федерації. Відкриті дані9Мова людства/Узбецька/Мовотвір9Мова людства/Ерзянська/МолитвиScratch-Декоративні перегородки@Звернення громадян. Рада ФедераціїЕсперанто/1OpenPGP(Мова людства/Латиська9Мова людства/Арабська/Мовотвір*Мо@Nнізький/Никон Рождественський/Глава III' Мова людства/Урду>Елементи геометричного орнаментуІсторія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава XIII#SQL для вікіпроектів1Мова людства/Їдиш/Приклади EsperantoАпострофDive into Python 3&Мова людства/Перська9Мова людства/Казахська/ДжерелаWТеорія інформації та кодування/Границя Хемінга&Мова людства/Датська5Мова людства/Китайська/КНИГИ*Мова людства/Китайська!Загальна геологія,Сантехніка і водопровідРецепт:БуйабесAБуковинський м'ясний рулет із сиром~Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава VIINОнлайн-заявка на локалізацію кіберзагрози*Мова людства/РосійськаMДержавний реєстр дипломів про вищу освітуZМова програмування Лісп/Примітивні об'єкти даних PowershellҐлеґ&Безпека в Міжмережжі Git-annex7Історія/Історія Червоної ОрдиTМова програмування Лісп/Контpольнi констpукцiї(Мова людства/КурдськаqМова програмування Лісп/Визначення Функцій в Ліспі/ВідповідіLВеб-портал Пошуково-аналітична система 007Міністерство надзвичайних ситуацій Російської Федерації. Відкриті дані/Мова людства/Іврит/Абетки~Історія/Життєписи/Сергій Радоg9Мова людства/Татарська/ДжерелаPleroma,Мова людства/Хорватська&Мова людства/ГрецькаIМіністерство праці Росії. Відкриті дані+Вікіпідручник:Community Portal*Мова людства/Норвезька-Освоюємо Java/Лямда-вирази}Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава XX7Звернення громадян. Президент^Мова програмування Лісп/Визначення Функцій в ЛіспіLМова програмування Лісп/Дерева/Відповіді8Розмиті моделі історикометріяHМова програмування Лісп/Функції рядків2Мова людства/ІндонезійськаKМова людства/Кримськотатарська/Мовотвір7Мова людства/Турецька/Джерела(Мова людства/ТурецькаЯблучний пирігРозв'язник вправ по дискретній математиці/Множини/Вправи на рекурсіюdМіністерство внутрішніх справ Таїланду. Відкриті дані9Мова людства/Китайська/Джерела@Мова людства/Татарська/Уроки/Урок 39Мова людства/Українська/АбеткиJМова програмування Лісп/Числові функції"Мова людства/ХіндіgБезпека в Міжмережжі/Безпека при перегляді веб-сторінок)Common Lisp/Пакети пpеpиваньDСтворення першої програми Windows Phone - XNA6Мова людства/ВерхньонімецькаpЄдина інформаційна система в сфері закупівель. відкриті дані@9в виконавчої влади України'MПо-еволюційному/Еволюційна послідовність!Вікіпідручник:ВИЛ?Мова людства/Монгольська/Приклади*Мова людства/Литовська:Мова людства/Кримськотатарська9Пошук істини (основи філософії)7Централізоване пиловидаленняOПроцедура онлайн-заяви на реєстрацію шлюбуScala/КласиpЄдина інформаційна система в сфері закупівель. Відкриті даніpЄдиний державний веб-портал викоритсання громадських коштівВідкриті дані,Blender. Стартовий посібник[Казначейство Російської Федерації. відкриті дані<Онлайн-заява на реєстрацію шлюбу?Мова людства/Індонезійська/Абетки*Зайва заперечна часткаКухонна мийкаmМова програмування Лісп/Примітивні об'єкти даних/Відповіді9Мова людства/Французька/Абетки;Java/Загальний огляд та історія Java&Душові кабіни/Монтаж*Мова людства/ІспанськаФедеральне агентство у справах національностей Російської Федерації. Відкриті даніProlog'Pascal/Власні типи даних}Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава IVhПроцедура онлайн-реєстрації підприємницької діяльності|Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава VqЕдиний державний веб-портал орган i |nH|o_P8,t(rа лю` character1` char1` challenge11  ` cert 1`catalanoparlant1`cast1`=c++(1 l8p)!wX; NI w6`Ic!!1 P*( *C P. 1 D5 `G`` bot 1` bool1`blender1 #9%` bittorrent1` bisonc1` autoitF1` as1` applicationl1`annex 1`android1G` andl1`ammonite&1` alpha1` agenda1` ads1`abstract1`91`81`71` 611a`51 V`41[` 34 1`I3 !1 #  9 <B3IB Y P`#2 81 G:$B` 19511` 191` 181` 17 1` 161` 131` 111` 101  `1 1 r?Al`0071d1                   g0                                  g_.;Мова людства/Арабська/Словотвір%Вікіпідручник:Bot policy,Мова людства/Грузинська*Мова людства/Казахська2Мова людства/ПортугальськаІсторія/Історія Червоної Орди/Червона Орда і старожитня Соборна Степова Орда~Історія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава XIVRВідкритий реєстр громадських діячів України`Веб-портал Державного реєстру документів про освітуIЗвідки взяти дані для географічних карт*Встановлення Windows Phone SDK-Церковнословенська мова,Мова програмування ЛіспIМова людства/Кримськотатарська/ДжерелаjІсторія/Історія Червоної Орди/Червона Орда і Сонце ПравдиEМова людства/Нижньонімецька/Мовотвір0Токіпона/Словник токіпониРецепт:Бурріто ПітонBВисокоточні кутові і лінійні виміриІсторія/Життєписи/Сергій Радонізький/Никон Рождественський/Глава XVIIIШкільний підручник "Основи інформатики";Мова людства/Татарська/Приклади;Мова людства/Казахська/Мовотвір*Мова людства/ЕстонськаCМова людства/Нижньонімецька/Джерела[Веб-портал Державного реєстру лікарських засобівГоловна статтяgЗакінчення іменників другої відміни чоловічого роду в родовому відмінку однини;Мова людства/Таджицька/Мовотвір4Мова людства/Нижньонімецька@Мова людства/Татарська/Уроки/Урок 4bЦентральний банк Російської Федерації. 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Однорідні тригонометричні рівняння. Розв’язування вправ[Історія Червоної Орди/Червона Орда і Сонце Правди EСтвореннgq#Есперанто/Корінець&PHP/Введення та основиZАлгебраїчні рівняння/Неповні квадратні рівнянняРецепт:Цепеліни7Ремонт квартири/Кухонна мийкаJПідручник мови Python/Контрольні структури.Життя у світі Вікі/РоботиJВікіпідручник:Підтверджені користувачі<Живопис/Живописці/Хосе де Рібера"Освоюємо Java/АплетиQВікіпідручник:Платформа вікіуроків/АлгебраSВікіпідручник:Платформа вікіуроків/Біологія'Втрачена архітектураPascal/Мітки'Плавання/Старт з води!Есперанто/Модуль 2C Sharp/Оператор switch(Казахська мова/Абетки*Українська мова/АбеткиVim/Шаблони пошуку!Scala/Класи і об'єкти2Рецепт:Пиріг Чернігівський*Турецька мова/ПрикладиГітара/Урок 1QМіністерство юстиції України. 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Графіки тригонометричних функційІнтеграли ГаусаОбернені тригонометричні функції. Найпростіші тригонометричні рівняння, їх розв’язуванняYПориньте у Python 3/Приклад: Перенесення chardet на Python 3Локалізація програмних засобів/Технічні аспекти локалізації/Засоби локалізації*Основи аналітики даних'Литовськоруська моваBЕнергоефективність в унівg*Вишивка/Зерновий вивідbДовідник з граматики японської мови/Базова граматика}Як скачати з Інтернету (для новачків)/BitTorrent або комфортне скачування-Пориньте у Python 3/Корінець=Фальшиві друзі славіста/КорінецьHTML&C Sharp/Ключові слова/charSПовсякденне життя жителів Шумеру та ВавилонуГородня цибуляMEANДержавна Дума@Правила поведінки під час обстрілу$Комп’ютерні мережі0Рецепт:Шахтарська білочкаJУзагальнення знань з теми «Опора та рух»=Common Lisp/Визначення Функцій в Ліспі,Китайська мова/ПрикладиBРецепт:Канапки/Паста з м'яса (печені)Matlab9Церква Івана Хрестителя (Моньо)eДержавний центр кіберзахисту і протидії кіберзагрозамЖивопис/ПриродаeЖивопис/Австрійський і німецький декоративний живописРецепт:Буябес4Живопис/Живописці/Караваджо&Сербська мова/АбеткиУкраїнська мова/Закінчення іменників другої відміни чоловічого роду в родовому відмінку однини8Пориньте у Python 3/Що читати далі?/Інструменти ВікіпроектівРецепт:Банош<Історія глобального суспільства#Lua для Вікіпроектів.Як вчитись краще?/ЕнергіяLift/ЗапускГенеалогія3Ammonite/HTTP запит з парсингом JSON4Вікіпідручник:Політика імен@!ого аргументу'Литовська моваОсвоюємо Java ПрологЛокалізація програмних засобів/Мовні принципи локалізації/Головні принципи локалізаціїScala/Рівні доступу6Як вчитись краще?/Університет5Житіє святого Сергія/Глава VIIBДовідник з граматики японської мовиЖивопис/КозакиРецепт:ПампушкиОснови інформатики/Інформатика. 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Лабораторний практикум/Коротка довідка по MatPlotLib*Пенсійний фонд України+Подібність трикутниківРецепт:Фасолада(Турецька мова/Джерела!Вишивка/ЗатяганкаNРецепт:Канапки/Паста з бриндзи зі сметаноюВишивка*C Sharp/Ключові слова/explicitЖивопис/Мозаїка+Common Lisp/Пакети пеpеpиваньbЯдро Linux/Драйвери символьних пристроїв (Character device drivers)ГІС^Алгебраїчні рівняння/Формули скороченого множенняРецепт:ПлачиндаZВікіпідручник:Кандидати на адміністратора/АрхівJЖивопис/Живописці/Андреа дель КастаньйоGІНТЕГРАЛЬНА ОЦІНКА ЕКОЛОГІЧНОГО СТАНУ"Японська мова/КанаФінанси9Житіє святого Сергія/ПередмоваKПориньте у Python 3/Детальніше про ітераториNC++/Об'єктно-орієнтовне програмування/КласиШведська моваFЯпонська мова/Японська система письма8PHP/Робота з файлами та модулями+Common Lisp/Дерева/ВідповідіСписок офіційних державних сайтів, що надають інформацію про нові можливості електро@Aерситетах '[,Монгольська мова/АбеткиAПориньте у Python 3/Ваша перша програма(Рецепт:Соус ЕспаньйолDМатематичний аналіз/Вступ до аналізу5Живопис/Символізм і декадансPHP/ФормиГітара/Урок 5=Інновації в ресторанному бізнесі)Литовська мова/Привіт!IЯпонська мова/Кана/Уроки/Хіраґана/Урок 2VМОДЕЛІ ШВИДКІСНО СИЛОВИХ ЯКОСТЕЙ ЛЕГКОАТЛЕТІВ[Англійська як додаткова мова/Англійський алфавітЄдиний державний реєстр юридичних осіб, фізичних осіб-підприємців та громадських формувань=Рецепт:Піца з грибами та ковбасою"Освоюємо Java/МетодиМонгольська моваАстрономіяІменикиAМетодологія медіа-досліджень/Вступ<Вікіпідручник:Титульні сторінки!Життя у світі ВікіGТяга потягів/Основний опір руху потягуEДержавна казначейська служба України4Виникнення Запорізької Січі1Японська мова/Кандзі/Урок 6Scala:Давайте пограємо зі змією/ВступCПенсійний фонд Російської Федерації1Японська мова/Кандзі/Урок 1"Чеська мова/Абетка9Історія Київської Русі-УкраїниIЯпонська мова/Кана/Уроки/Хіраґана/Урок 3LОсновні числові системи/Натуральні числаЖивопис/РококоScala/Установлg5,Живопис/Дитячий портретEПориньте у Python 3/Стандартні типи данихPascal/ЦиклиЖивопис/ФрескаРецепт:Піца=Допоміжні інтеграли з варіаціямиMВишивка/Елементи геометричного орнаменту&Китайська мова/Книги&Китайська мова/КНИГИfКілометрова сітка. Географічні і прямокутні координатиGПориньте у Python 3/Вирази над структурамиЖивопис/КартиAІсторія стародавнього світу (6 клас),Фальшиві друзі славіста$Освоюємо Java/Винятки7Виноробство в домашніх умовахСписок не державних сайтів, що надають інформацію про нові можливості електронного уряду в УкраїніUЄдина інформаційна система в сфері закупівельC++/Вступ у C++*C Sharp/Ключові слова/continuefФінанси/Обчислення відсотків за кредитом або депозитом-Світ казок в ілюстраціях Догляд за взуттям$Японська мова/ВступГеодезія RattleCAD)C Sharp/Ключові слова/virtualUВікіпідручник:Платформа вікіуроків/ГеографіяГрузинська мова(Старослов'янська мова9Вступ до алгебричної геометріїuРозв'язник вправ по дискретній математиці/Кодування/Алгоритм RSAКомбінаторика2Рецепт:Сердечки-валентинки#Індонезійська мова%Рецепт:Яєчня в хлібіАрабська мова$Арабська мова/Вступ@}ази данихbМіністерство закордонних справ Російської Федерації''Управління проєктами4Математичний аналіз/ПохіднаCШкільний курс зарубіжної літературиРецепт:Шпундра4Давайте пограємо зі змією/PyQt$C Sharp/Ключові слова/is7Common Lisp/Об'єкти Ліспу/Відповіді&Арабська мова/АбеткиjГраниця Хемінга/Глибина:Використання для двійкового коду'C Sharp/Ключові слова/whereMУкраїна у світі: природа, населення (8 клас)9Живопис/Живописці/Френк Бухзер2Історія Київської АкадеміїФормули подвійного і половинного аргументів тригонометричних функцій"Ratpoison/ВстановленняC SharpАдаптації - результат еволюційного процесу. Основні положення сучасної теорії еволюціїПроєкт "Природа та господарство на гербах штатів Австралійського Союзу"!Економічна теоріяMІнтернет-представництво президента Росії!C Sharp/Простори імен8Кримськотатарська мова/АбеткиГітара/Урок 2,Татарська мова/Мовотвір-Підручник мови Python/Класи*Рецепт:Салат «Дністер»\Геологія/Загальні дані про внутрішню будову Землі*Живопис/Побутовий жанрGВікіпідручник:Запит облікового записуuФедеральна служба державної реєстрації, кадастру і картографіїScala/Coursera/Об’єкти Pascal/Базові масивиPHP/PHP і g7Pro GIT/Вступ/Про контроль версійРецепт:КиселиціScala/Привіт, світ! Хінді6Житіє святого Сергія/Глава XIIIScala/CourseraПізні посіви-Плавання/Кроль на грудяхPАвторська методика викладання Огірко Ігоря1Вікіпідручник:Книги/Common LispОснови інформатики/Форми і способи подання повідомлень. Кодування повідомленьФранцузька моваФінська моваGПориньте у Python 3/Імена магічних методів$Рецепт:Зелений борщPВеб-портал Російська громадська ініціативаІврит/Мовотвір2Астрономія/Акреційні диски1Залізобетонні конструкції(Ремонт квартири/ВаннаІмпресіонізм@Як встановити локальний веб-сервер0Монгольська мова/Приклади1Татарська мова/Уроки/Урок 1Методологія медіа-досліджень/Вступ до якісної методології. Інтерв’ю. Фокус-групиUПрограмування під Android/Структура Android програми(Литовська мова/АбеткаYПРОГНОЗУВАННЯ МЕТРИКИ ДОСТОВІРНОСТІ ІНФОРМАЦІЇ(Рецепт:Соус СметаннийGРецепт:Шоколадний кекс у кружці за 5 хв.FУкраїна і світове господарство (9 клас) СкіфиРецепт:Перкельт@Китайська мова/Біблія/Буття/Глава 2Рецепт:ШарлоткаІврит/Абетки)Вікіпідручник:ДовідкаTМодель бухгалтерський облік праця бухгалтера@A7Житіє святого Сергія/Глава XVIII'Ерзянська моваScala/Обчислення4Інтегральна екологія людиниЧуваська моваeДовідник з граматики японської мови/Вправи на хіраґануРецепт:Шаурма Освоюємо Java/Рядки7Вікіпідручник:Адміністратори?Функціональне програмування на JavaKКаплиця Санта Марія дельї Анжелі (Тічино)3Японська мова/Словник/Числа3Пориньте у Python 3/РефакторингJЧисельні методи. Лабораторний практикумEПідручник мови Python/Помилки та виняткиJВікіпідручник:Статті до вилучення/Архів ДеревоMСистемне проєктування штучного інтелекту>Веб-портал Онлайн будинок юстиціїCУкраїна в роки Першої світової війниРецепт:БухтиkРозв'язник вправ по дискретній математиці/Множини/Вправи 1Pascal/Про мову&Освоюємо Java/КорінецьPascal/СинтаксисuC++/Об'єктно-орієнтовне програмування/Перевантаження операторів4Індонезійська мова/Мовотвір)Швидше, вище, сильніше!&Python/Оптимізація кодуАналітична геометрія/Прямокутні декартові координати на площині/Визначення координат на площині!Реєстрація мопеда<Кримськотатарська мова/ПрикладиC++~Розробка програм для Windows Phone/Створення першої XNA програми для Windows PhonegOЗадачник/Логіка/Розв'язок задачі ЕйнштейнаРецепт:Кров'янка[Чисельні методи. Лабораторний практикум/Корінець8Життя у світі Вікі/Редагування.Вірменська мова/МовотвірOВступ: історія як наука та шкільний предмет0Як вчитись краще?/Що вчити?(Шкільний курс історіїEВерхньонімецька мова/Приклади/ВимоваТурецька мова7Ремонт квартири/Душові кабіниLОсвоюємо Java/Загальний огляд та історія Java'Хемічна токсикологіяГеографіяRМатематика/Інструменти/Мова опису формул LaTeX@Давайте пограємо зі змією/КорінецьqДовідник з граматики японської мови/Вступ до часток (は、も、が) C Sharp/Оператор if-else5Житіє святого Сергія/Глава XII0Загальна географія (6 клас).Рецепт:Вікіпедійний торт7Живопис/Живописці/Френк БухерBПориньте у Python 3/Пакування бібліотек;Живопис/Живописці/Лоренцо ЛоттоЧеська моваЖивопис/Ікони#C++/Ключові слова/union&SPARQL для Вікіпроектів"Ratpoison/Документація[Казначейство Російської Федерації. Відкриті дані#Рецепт:ГорохляникиDІнструкції по додаванню нових статей9Рецепт:Смажений свинячий мозокЯпонська мова/Словник/Привітання і часто вживані розмовні фрази в японській мовіРецепт:Мармеладg;Живопис/Живописці/Матіас СтомерqЄдиний державний веб-портал органів виконавчої влади України)Vim/Різноманітні порадиBЖивопис/Живописці/Танціо да ВараллоLCommon Lisp/Примітивні об'єкти даних/Відповіді5Освоюємо Java/Абстрактні класи,Рецепт:Пиріг Волинський6Рецепт:Канапки/Паста зі шинки@Підручник мови Python/Структури даних*Арабська мова/Приклади.Церковнослов'янська моваЛокалізація програмних засобів/Технічні аспекти локалізації/Формати файлів перекладних рядківMДовідник з граматики японської мови/Вступ.Українська мова/АпострофЕсперанто/Музика7Петиції до Кабінету МіністрівAОсвоюємо Java/Графічні компоненти SwingDecaleg de catalanoparlant!Скульптура бароко"Філософія мови PythonHЖивопис/Живописці/Шишкін Іван Іванович2Японська мова/Кандзі/Урок 13IЯпонська мова/Кана/Уроки/Хіраґана/Урок 1?Живопис/Живописці/Паоло ВенеціаноHУкраїнська мова/Зайва заперечна часткаРецепт:Сирники&Освоюємо Java/КолекціїEЖивопис/Живописці/Джованні Сегантіні@Китайська мова/Біблія/Буття/Глава 3[Веб-портал державного реєстру лікарських засобів*Таджицька мова/Джерела1Освоюємо Java/Об'єкти і класи0Як вчитись краще?/Корінецьg%ТЕОРІЯ КІБЕРБЕЗПЕКИ(C Sharp/Ключові слова/externaКомунікативна концепція інформаційного суспільства:Локалізація програмних засобівUРозробка програм для Windows Phone/Навігація (Silverlight)Китайська мова<Життя у світі Вікі/Вікіпідручник(Історія Червоної ОрдиXІнформаційна технології в наукових дослідження`Єдиний державний веб-портал відкритих даних УкраїниРецепт:Гуляш.Основні виробничі засоби*Віртуальний музей іконeДовідник з граматики японської мови/Вправи на катакануC Sharp/ПодіїdВікіпідручник:Платформа вікіуроків/Всесвітня історія6Виготовлення паперової книгиgНаціональна комісія з цінних паперів та фондового ринкуEВікіпідручник:Портал спільноти/Архів5Вікіпідручник:Категоризація9Ядро Linux/Системні виклики (Syscalls)Maven та GitЧисельні методи. Лабораторний практикум/Мета, методи, та вимоги виконання лаболаторних робіт.Живопис/Живописці/ТиціанNРецепт:Салат буряковий з хріном і сметаноюKМетодологія медіа-досліджень/ОпитуванняRatpoison/Посилання,Живопис/Інтер'єр як жанрAДілові папери. Заява. Автобіографія7Міністерство охорони здоров'яPascal/ФайлиРецепт:Майонез)C++/Ключові слова/static cast@v[ння6Методологія медіа-досліджень.Французька мова/Фонетика'Ерзянська моваScala/Обчислення4Інтегральна екологія людиниЧуваська моваeДовідник з граматики японської мови/Вправи на хіраґануРецепт:Шаурма Освоюємо Java/Рядки7Вікіпідручник:Адміністратори?Функціональне програмування на JavaKКаплиця Санта Марія дельї Анжелі (Тічино)3Японська мова/Словник/Числа3Пориньте у Python 3/РефакторингJЧисельні методи. Лабораторний практикумEПідручник мови Python/Помилки та виняткиJВікіпідручник:Статті до вилучення/Архів ДеревоMСистемне проєктування штучного інтелекту>Веб-портал Онлайн будинок юстиціїCУкраїна в роки Першої світової війниРецепт:БухтиkРозв'язник вправ по дискретній математиці/Множини/Вправи 1Pascal/Про мову&Освоюємо Java/КорінецьPascal/СинтаксисuC++/Об'єктно-орієнтовне програмування/Перевантаження операторів4Індонезійська мова/Мовотвір)Швидше, вище, сильніше!&Python/Оптимізація кодуАналітична геометрія/Прямокутні декартові координати на площині/Визначення координат на площині!Реєстрація мопеда<Кримськотатарська мова/ПрикладиC++~Розробка програм для Windows Phone/Створення першої XNA програми для Windows PhonegOЗадачник/Логіка/gIFЖивопис/Живописці/Рєпін Ілля ЮхимовичOТокіпона/Прямі доповнення, складні реченняNРецепт:Буковинський м'ясний рулет із сиром1Японська мова/Кандзі/Урок 2Pascal/РядкиСписок офіційних державних сайтів, що надають інформацію про нові можливості електронного уряду в УкраїніBМетоди і моделі дистанційної освітиСтолітня війна0Державна фіскальна служба4Житіє святого Сергія/Глава IV?Онлайн-реєстрація юридичної особиC++/Ключові слова0Живопис/Італійське барокоУгорська мова0Написання наукових статей`Міністерство внутрішніх справ Російської ФедераціїGОснови інформатики/Scratch/Перелік команд0Життя у світі Вікі/Портали&Common Lisp/Функцiї виводуРецепт:РяжанкаПарність і непарність тригонометричних функцій. Періодичність тригонометричних функцій. Формули зведенняMЖиття у світі Вікі/Вікіпідручник/Корінець&Рецепт:Рокот-крумплі?Вікіпідручник:Статті до вилученняЇдиш/ПрикладиqЛокалізація програмних засобів/Технічні аспекти локалізації,Основні числові системи9Підручник мови Python/Ввід і вивід4PHP/Змінні, вирази і оператори(Рецепт:Рисовий пудинг,"Привіт, світе" у Java та IDEAГрецька моваg(mЛокалізація програмних засобів/Мовні принципи локалізації*Румунська мова/ДжерелаEАскеза і розкоші життя для небагатьох>Середня кривина многовида у точці4Живопис/Анімалістичний жанрhПоняття мови програмування. Складові мови програмуванняТеатр Шекспіра. Дослідження «шекспірівського питання» Інтегрований урок з використанням онлайн-ресурсу «Вікіпедія»RВікіпідручник:Книги/Мова програмування Лісп1Pascal/Елементарні типи данихVАлгебраїчні рівняння/Повні квадратні рівняння>Єдиний державний веб-портал GovChannel0Живопис/Живописці/МазаччоЕсперантоJЖивопис/Італійський маньєризм. Портрети+Плавання/Кроль на спині:Рецепт:Ікра з зелених помідорів)Елементарна геометрія%Мова людства//Абетки!Київська Академія)Розширення для Google ChromeЕстонська моваOДепартамент наземного транспорту ТаїландуРецепт:МалайХорватська мова4Суспільство давнього Єгипту(C++/Ключові слова/const cast@Давайте пограємо зі змією/Авіаудар"Освоюємо Java/Масиви+Кримськотатарська моваПошук істиниDРемонт квартири/Душові кабіни/МонтажPHP/ПомилкиФедеральне агентство у справах національностей Російської ФедераціїgxРозв'язник вправ по дискретній математиці/Графи/Хроматичне число,C Sharp/Ключові слова/stackallocDЖивопис/Живописці/Валантен де Булонь.Рецепт:Гарбузовий сирникKРозв’язування тригонометричних рівняньASQL для Вікіпроектів/Список сторінок@Рецепт:Шніцель з морквяним салатомGit/Часті питання>Довідник по програмуванню у ProcessingScala/ФункціїScala/Основні типи)C Sharp/Ключові слова/checkedСписок офіційних державних сайтів, що надають інформацію про нові можливості електронного уряду в РосіїЗадачник/ЛогікаPascalУкраїнська мова1Татарська мова/Уроки/Урок 4NЕлементарна математика/Вирази та величиниrГеодезія/Попередні обчислення в планових геодезичних мережах&Узбецька мова/Абетка:Вікіпідручник:Портал спільнотиCМатематичний аналіз/Інтеграл Рімана7Ремонт квартири/Ванна кімнатаAЖивопис/Живописці/Вітторе ГісландіbТокіпона/Прямі доповнення, складні речення/ВідповідіpОсвоюємо Java/Встановлення і налаштування середовища розробкиC++/Основи/ЗмінніТаджицька моваBПориньте у Python 3/Модульне тестуванняLОсвоюємо Java/Керування порядком виконання2Венеціанська художня школа&C Sharp/Ключові слова/bool@m%Лінукс для людей/Writer>Як вчитись краще?/Мотивація і воля!&''Pascal/Середовище Модерн2Основи математичної фізики/Пориньте у Python 3/Що нового?NВиноробство в домашніх умовах/ВиноробствоAТокіпона/Список авторів підручника,Таджицька мова/МовотвірGit,Як вчитись краще?/ЗвичкиГраниця ХемінгаSQL/Типи даних MySQLМетодологія медіа-досліджень/Agenda Setting, фреймінг та якісний контент-аналізScala/Coursera/Функції+Blender/Стартовий посібник*Казахська мова/Джерела*C++/Вступ у C++/Компілятор СилотіBЖивопис/Живописці/Розальба Карр'єра"Вишивка/Коса гладьPМетодологія медіа-досліджень/Обробка данихГітара/Урок 4:Рецепт:Канапки/Паста з оселедця.Pascal/Математичні операції4Pro GIT/Вступ/Коротка історія GIT(Рецепт:Яблучний пиріг]Вікіпідручник:Платформа вікіуроків/ПравознавствоAНастанови зі стилю програмування C++jПідручник мови Python/Короткий огляд стандартної бібліотеки3C++/Основи/Складні типи даних'Пориньте у Python 3/Текст4Вікіпідручник:Верстка книги(Українська мова/Вступ4Житіє святого Сергія/Глава II'Верхньонімецька моваPHPJГеологія/Геологічні структури і процеси;Pascal/Функції для роботи з рядками%C++/Основи/Вказівники.Мистецтво Давньої ГреціїLБілоруська мова (академічна)/Лекція пg+Історія України (10 клас)SQL PowerShell Іврит?Пориньте у Python 3/Класи та ітераториBЖивопис/Живописці/Жан-Франсуа Мілле8Міністерство юстиції ТаїландуКиргизька мова4Як вчитись краще?/ЛітератураVВеб-портал Об'єднаного реєстру юристів України?Розробка уроку квадратне рівняння*Рецепт:Тісто дріжджовеBГеографія: регіони та країни (10 клас)3Китайська мова/Біблія/БуттяVПортал державних програм Російської Федерації Пориньте у Python 3/XML)Сходи і сходова клітка*Чеченська мова/ДжерелаNВеб-портал "Пошуково-аналітична система 007"=Основні поняття теорії категорійПольська мова@Географічний простір Землі (11 клас)3Житіє святого Сергія/Глава X@Веб-портал фондової біржі ТаїландуUВікіпідручник:Платформа вікіуроків/ГеометріяjМіністерство надзвичайних ситуацій Російської Федерації/Рецепт:Картопля з грибамиCSS Pascal/Про підручникВірменська моваРемонт квартири,Scala/Coursera/Структури данихРецепт:ЦампаGSQL для Вікіпроектів/Кількість сторінок?Токіпона/Прості речення/Відповіді1Токіпона/Вимова та алфавітМода(Японська мова/Словник Vim/tutorРецепт:ТархоняSПрості обчислення диференціальної геометрії@(туального аналізу'xМетодологія медіа-досліджень/Ідеологічна критика та психоаналізЩоденникFЖивопис/Британські портретисти 16-18 ст.*Освоюємо Java/ПаралелізмРецепт:МедовикwЯк скачати з Інтернету (для новачків)/Трошки теорії для розуміння8Методика скінченних елементівЖивопис/Печатки1Розміщення реклами у Google AdsPro GIT2Мовознавство та література&Японська мова/КандзіIДавайте пограємо зі змією/Текстові ігриBВікіпідручник:Платформа вікіуроківРецепт:Буженина2Як вчитись краще?/Конспекти1Веб-портал урядових витрат$Java для ВікіпроектівFЕлементарна математика/Дії із числами*C++/Основи/Простори іменНародовладдя1Підручник мови Python/Що далі?,Історія/Історія людстваuВступ до алгебричної геометрії/Топологія. Топологічний простір9Як вчитись краще?/Іноземні мови`Вікіпідручник:Платформа вікіуроків/Історія УкраїниРецепт:ЛангошЛатиська мова0Плавання/Початкові вправиПерська моваCВікіпідручник:Що таке Вікіпідручник:Елементарна математика/МножиниkДовідник з граматики японської мови/Вираження стану буттяRatpoison/Редактор5Білоруська мова/Лекція першаPascal/МодуліwМетодологія медіа-досліджень/Методологія тексgiVМетодологія медіа-досліджень/Огляд літератури.Всесвітня історія (7 клас)#Нідерландська мова'Алгебраїчні рівнянняPascal/ЗмінніIПориньте у Python 3/Замикання та генератори>Інтегрування за об'ємом многовидаРецепт:Кваша1Татарська мова/Уроки/Урок 23Рецепт:Шашлик по-гуцульськиЛінукс для людейВишивка/Низь<Як вчитись краще?/ЗосередженістьEПориньте у Python 3/Серіалізація об'єктівNАлгебраїчні рівняння/Операції над числами4Рецепт:Рисова каша на молоці8Вікіпідручник:Кулінарна книгаЯдро Linux/Пам'ятьjДержавний реєстр потенційно небезпечних об'єктів України:Сучасні зварювальні технології+Основи інформатики/Scratch$Common Lisp/Об'єкти ЛіспуVim/КорінецьWУкраїнська мова/Спрощення у групах приголосних БарокоYВікіпідручник:Платформа вікіуроків/Інформатика'Common Lisp/Функції рядків2Імміграційне бюро ТаїландуBБезпека в мережі/Подорожі павутиноюРецепт:Лемішка\Єдиний державний веб-портал судової влади України/C Sharp/Модифікатори доступуHЖивопис/Живописці/Акімов Іван Акімович*Логіка у програмуванніЗовнішня кривинаVimSДовідник з граматики японської мови/КатаканаРецепт:КапиткаРуська мова 'Pascal/Середовище Модерн2Основи математичної фізики/Пориньте у Python 3/Що нового?NВиноробство в домашніх умовах/ВиноробствоAТокіпона/Список авторів підручника,Таджицька мова/МовотвірGit,Як вчитись краще?/ЗвичкиГраниця ХемінгаSQL/Типи даних MySQLМетодологія медіа-досліджень/Agenda Setting, фреймінг та якісний контент-аналізScala/Coursera/Функції+Blender/Стартовий посібник*Казахська мова/Джерела*C++/Вступ у C++/Компілятор СилотіBЖивопис/Живописці/Розальба Карр'єра"Вишивка/Коса гладьPМетодологія медіа-досліджень/Обробка данихГітара/Урок 4:Рецепт:Канапки/Паста з оселедця.Pascal/Математичні операції4Pro GIT/Вступ/Коротка історія GIT(Рецепт:Яблучний пиріг]Вікіпідручник:Платформа вікіуроків/ПравознавствоAНастанови зі стилю програмування C++jПідручник мови Python/Короткий огляд стандартної бібліотеки3C++/Основи/Складні типи даних'Пориньте у Python 3/Текст4Вікіпідручник:Верстка книги(Українська мова/Вступ4Житіє святого Сергія/Глава II'Верхньонімецька моваPHPJГеологія/Геологічні структури і процеси;Pascal/Функції для роботи з рядками%C++/Основи/Вказівники.Мис@hGої математикиFОснови роботи з топографічними даними'GkІнтегральна методика комп'ютерного аналізу талановитості,Рецепт:Смажена картопля2Нижньонімецька мова/АбеткиМатематика!Плавання/КорінецьAmmonite"Рецепт:Соус Тартар1Японська мова/Кандзі/Урок 4Циганська мова|Українська мова/Активні дієприкметники й віддієслівні прикметники'Рецепт:Грінки з сиром)Common Lisp/Обробка масивівLОсновні числові системи/Комплексні числа8Департамент податкової служби*Арабська мова/МовотвірZДовідник по програмуванню у Processing/()(круглі дужки)NОсновні числові системи/Раціональні числаАнглійська моваЛокалізація програмних засобів/Мовні принципи локалізації/ТермінологіяdКулінарна книга/Джерела/Страви української кухні 1951 р."Есперанто/Gerda malaperisVЖиття у світі Вікі/Як користуватись вікіпедієюГеодезія/Оцінка точності рядів і мереж трилатерації і лінійно-кутових мережГігієна жінки(Вступ до MODx 2/Основи MODxXРозв'язник вправ по дискретній математиці/Графи,Японська мова/Граматика0Рецепт:Котлети полтавські.Французька мова/МовотвірRОсвоюємо Java/Графічний інтерфейс користувачаXКоротка енциклопедиція з прикладн@Z$логія медіа-досліджень/Елементи дослідження'$ Common LispFДиференціальні рівняння М. І. Іванчова@Освоюємо Java/Вступ в класи та методи^Навчання сліпого методу набору в українській школіHІнструкція по наповненню списку джерел.Живопис/Іспанське бароко\Алгебраїчні рівняння/Основні властивості рівняньКосмологіяПастельDОнлайн-реєстрація юридичної особи РФ:Кримськотатарська мова/ДжерелаJDirectX/Основні відомості про графіку і DirectX@Основні числові системи/Цілі числаEmacs(Дерев'яна архітектура,Життя у світі Вікі/ВступПізній модерн@Метод Фур'є (відокремлення змінних)5Ratpoison/Розширення можливостейАстрономія/NGC6822MГеодезія/Визначення елементів приведенняРецепт:СластьониРецепт:ЛуссекаттSДовідник з граматики японської мови/Хіраґана]SQL для Вікіпроектів/Об’єднання таблиць - Категорії_Інформаційний центр відкритих даних уряду ТаїландуsРадіанне вимірювання дуг і кутів. Довжина дуги і площа сектора.|Веб-портал Центрального органу в області цифрового підпису УкраїниPascal/Ввід і вивідHМіністерство охорони здоров'я Таїланду)Common Lisp/Числові функціїРецепт:ВерещакаQДавайте пограємо зі змією/Корисні посилання Гітара^Метод@еда/Корінець'Російська мова Пограймо зі змієюaРозв’язування текстових задач на складання рівнянь.MМетодологія медіа-досліджень/Експеримент QuickBASICGЦентральний банк Російської Федерації*C Sharp/Ключові слова/volatileUВиноробство в домашніх умовах/Вступні заміткиMМіністерство соціальної політики УкраїниЛокалізація програмних засобів/Технічні аспекти локалізації/Словники та орфографія%Нижньонімецька моваBlender?SQL для Вікіпроектів/Список таблиць5Житіє святого Сергія/Глава III+Розширення для Mozilla FirefoxЗайменки/ZámenáRatpoison/Перші крокиРецепт:ШвилпікайПлаванняHСучасні хмаркові сервіси та обчисленняjВеб-портал Відкритого реєстру громадських діячів УкраїниScala/ІтераціяВступ до MODx 26Житіє святого Сергія/Глава VIIIЗалізобетонні конструкції/Основні поняття про збірні та монолітні несучі, попередньо-напружені конструкції будівель та їх елементиrРадіанне вимірювання дуг і кутів. Довжина дуги і площа сектораСписок недержавних сайтів, що надають інформацію про нові можливості електронного уряду в РосіїaSQL для Вікіпроектів/Об’єднання таблиць - Редагування)C Sharp/Ключові слова/partial2Реєстрація мо@рша'Pascal/Середовище Модерн2Основи математичної фізики/Пориньте у Python 3/Що нового?NВиноробство в домашніх умовах/ВиноробствоAТокіпона/Список авторів підручника,Таджицька мова/МовотвірGit,Як вчитись краще?/ЗвичкиГраниця ХемінгаSQL/Типи даних MySQLМетодологія медіа-досліджень/Agenda Setting, фреймінг та якісний контент-аналізScala/Coursera/Функції+Blender/Стартовий посібник*Казахська мова/Джерела*C++/Вступ у C++/Компілятор СилотіBЖивопис/Живописці/Розальба Карр'єра"Вишивка/Коса гладьPМетодологія медіа-досліджень/Обробка данихГітара/Урок 4:Рецепт:Канапки/Паста з оселедця.Pascal/Математичні операції4Pro GIT/Вступ/Коротка історія GIT(Рецепт:Яблучний пиріг]Вікіпідручник:Платформа вікіуроків/ПравознавствоAНастанови зі стилю програмування C++jПідручник мови Python/Короткий огляд стандартної бібліотеки3C++/Основи/Складні типи даних'Пориньте у Python 3/Текст4Вікіпідручник:Верстка книги(Українська мова/Вступ4Житіє святого Сергія/Глава II'Верхньонімецька моваPHPJГеологія/Геологічні структури і процеси;Pascal/Функції для роботи з рядками%C++/Основи/Вказівники.Мис@hGої матg[Підручник мови Python/Неформальний вступ до мови PythonJЖивопис/Живописці/Джузеппе Марія Креспі6Міністерство юстиції України.Французька мова/Приклади*Ремонт квартири/Унітаз(Веб-портал РосреєструГеонаука(Рецепт:Квашені яблука&Житіє святого СергіяOСлужба державного фінансового моніторингуTПриродні умови Італії та виникнення міста РимРецепт:Свіжа капуста з помідорамиSРозробка програм для Windows Phone/Емулятор Windows PhoneJРемонт квартири/Сантехніка і водопровідQВідкриті дані порталу Електронний бюджет РФxАналітична геометрія/Прямокутні декартові координати на площині^Розробка програм для Windows Phone/Географічне положення+Елементарна математика&Рецепт:Соус Бешамель*Теорії світового урядуDДодавання драйверу до образу RAM диску#Автотрофне людствоEІсторія/Життєписи/Сергій РадонізькийZОнлайн-реєстрація індивідуального підприємця РФ8Живопис/Італійський маньєризм,Вірменська мова/ДжерелаcМіністерство охорони здоров'я Таїланду. Відкриті даніЖивописБезпека в мережіРецепт:Вареники#ТЕОРІЯ АНДРАГОГІКИ$Рецепт:Ікра овочева'Аналітична геометрія@oикум/Розв'язування систем лінійних алгебраїчних рівнянь'+Веб-програмування на JavaAСловацька мова/Урок1.Дієслово "Бути"NВІДКРИТА ОСВІТА ІНСТРУМЕНТІВ І ТЕХНОЛОГІЙScala/ТестуванняDЖивопис/Фламандське бароко. ПортретиoОнлайн-реєстрація підприємницької діяльності для іноземцівSМайже декартові координати в точці многовидаcЄдиний державний веб-портал перегляду держзакупівель5Житіє святого Сергія/Глава XIXРецепт:Попкорн9Єдина система місцевих петиційVРозподілене зберігання даних з допомогою git-annexdВеб-портал Петиції до президента Російської Федерації<Рецепт:Кукурудза за Ніро ВульфомgВасиль Костьович Королів (Старий). Казка "Хуха-Моховинка"5Житіє святого Сергія/Глава XIV"Pascal/Перша програма1Татарська мова/Уроки/Урок 5)Рецепт:Салат з бринзою(Рецепт:Буряковий квасРозв'язник вправ по дискретній математиці/Комбінаторика/Перестановки?Геологія/Геологічна історія ЗемліrРозв’язування вправ на застосування тригонометричних формулSДавайте пограємо зі змією/Скриптуємо БлендерaЄдиний державний портал електронного уряду ТаїландуCommon Lisp/Дерева:Живопис/Італійське відродженняBЖивопис/Художники реальності 17-19 ст.Чисельні методи. Лабораторний практgg*Рецепт:Вареники лінивіpЄдиний державний веб-портал використання громадських коштів)Pascal/Складні типи даних!C Sharp/Ключові слова3Житіє святого Сергія/Глава VAРецепт:Пиріг з ревенем і полуницями>Scala/Поліморфізм конструктора типу/Вікіпідручник:Статистика4Житіє святого Сергія/Глава IX&Турецька мова/АбеткиGМіністерство внутрішніх справ України&C Sharp/Ключові слова/void&Рецепт:Печені яблука7Веб-портал Електронний бюджет*Китайська мова/Джерела(Рецепт:Рибні розтягаї)PHP/Керуючі конструкціїRВікіпідручник:Автопідтверджені користувачіOБезпека в мережі/Захищена електронна поштаYНаціональна електронна система охорони здоров'я*C++/Ключові слова/dynamic cast@Китайська мова/Біблія/Буття/Глава 1!Вікіпідручник:ПроСтатистикаPHP/МасивиQSQL для Вікіпроектів/Кількість всіх об’єктівLiftDРецепт:Борщ український з пампушкамиIСиметричний тензор внутрішньої кривини7Пориньте у Python 3/Веб-сервіси HTTP{Міністерство внутрішніх справ Російської Федерації. 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Лабораторний практикум/Чисельне диференціюванняКосинус і синус суми і різниці двох аргументів. Тангенс і котангенс суми і різниці двох аргументівPРадянські репресії проти української наукиGМетодологія медіа-досліджень/КорінецьТокіпонаgScala в прикладах'Есперанто/Знайомство5Pleroma (програмне забезпечення).Живопис/Живописці/ШарденКрабовий салатOДавайте пограємо зі змією/Збираємо команду,Токіпона/Прості реченняqЧисельні методи. Лабораторний практикум/Коротка довідка з NumPy'Основи тригонометріїЖивопис/Різне(C Sharp/Ключові слова/paramsЇдиш/ДжерелаPascal/Типи данихЖивопис/Пейзаж$Урок 34. 7 клас. 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K% 8 `Bнезалежних.1 p4  RQW<)H`3незалежними .1 utG9`#незалежним1Tm`&незалежнии1\b`&незалежна 61p<`#незакінченість1`незакінчении1`!незакінчене1`незакритии1`!незакорковане1`незаконніи61` незаконного61`незаконних 1`незаконним1`незаконне1`незакомічені1` незакоміченим 1`& незакоментованииN1`незаиняті1`незаиманцяn1`незаимануn1`незаиманимn1`незаивим1`незадіяні1`незадовільно1`#незадовільними1`%незадовольняючі1`%незадоволеність1`"незадоволеніn1`!незадоволення1`!незадоволених1`#незадоволеними1`!незадоволении 1`&незадовго=1u`незадані1`#незавершеність1`%незавершену14i`%незавершеного1`незавершеним1`*незавершении1G*`незавершена1`незабутнім1`незабутня1`незабутим1`незабути 1`#незабезпеченим 1`2незабаром 1bIv$G-Y`)"незаангажованість1`нез'ясованих-1`нежорстку1`нежитлових1`нежирна 1` нежилі1`неживіи1` неживі1`неживоі1`неживою1`неживих1Hz`неживими 1`неживии1` неживе1`нежданно1`"неефективні*1a`неефективною1`,неефективно1"D`#неефективних1`)неефективним+1 6*`!неефективнии 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Рождественський/ПриміткиA@Історія/НародовладдяAІсторія/ОрдаAІсторія/СкіфиAXІсторія_Київської_АкадеміїІсторія Київської АкадеміїA OІсторія_Київської_Русі-УкраїниІсторія Київської Русі-УкраїниAІсторія_Російської_імперіїІсторія Російської імперіїAІсторія_УкраїниІсторія УкраїниAІсторія_України_(10_клас)Історія України (10 клас)A Історія_Червоної_ОрдиІсторія Червоної ОрдиA(Історія_Червоної_Орди/Червона_Орда_і_Сонце_ПравдиІсторія Червоної Орди/Червона Орда і Сонце ПравдиACІсторія_Червоної_Орди/Червона_Орда_і_старожитня_Соборна_Степова_ОрдаІсторія Червоної Орди/Червона Орда і старожитня Соборна Степова ОрдаALІсторія_глобального_суспільстваІсторія глобального суспільстваAeІсторія_людстваІсторія людстваA Історія_стародавнього_світу_(6_клас)Історія стародавнього світу (6 клас)A Італійська_моваІталійська моваA ЇдишAЇдиш/ДжерелаA *Їдиш/ПрикладиA.Авторська_методика_викладання_Огірко_ІгоряАвторська методика викладання Огірко ІгоряAАвтотрофне_людствоАвтотрофне 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Основні положення сучасної теорії еволюціїAАкадемічна_модель_електронної_юрисдикції_КостенкаАкадемічна модель електронної юрисдикції КостенкаA АлгебраA 5Алгебраїчні_рівнянняАлгебраїчні рівнянняAАлгебраїчні_рівняння/Квадратні_рівнянняАлгебраїчні рівняння/Квадратні рівнянняA^Алгебраїчні_рівняння/Лінійні_рівнянняАлгебраїчні рівняння/Лінійні рівнянняA<Алгебраїчні_рівняння/Неповні_квадратні_рівнянняАлгебраїчні рівняння/Неповні квадратні рівнянняA @Алгебраїчні_рівняння/Операції_над_числамиАлгебраїчні рівняння/Операції над числамиA/Алгебраїчні_рівняння/Основні_властивості_рівняньАлгебраїчні рівняння/Основні властивості рівняньA !Алгебраїчні_рівняння/Повні_квадратні_рівнянняАлгебраїчні рівняння/Повні квадратні рівнянняAАлгебраїчні_рівняння/Формули_скороченого_множенняАлгебраїчні рівняння/Формули скороченого множенняA,Алгебричні_системиАлгебричні системиAАналітична_геометріяАналітична геометріяAАналітична_геометрія/Прямокутні_декартові_координати_на_площиніАналітична геометрія/Прямокутні декартові координати на площиніA FАналітична_геометрія/Прямокутні_декартові_координати_на_площині/Визначення_координат_на_площиніАналітична геометрія/Прямокутні декартові координати на площині/Визначення координат на площиніAАнглійськаAАнглійська_моваАнглійська моваA-Англійська_як_додаткова_моваАнглійська як додаткова моваA <Англійська_як_додаткова_мова/Англійський_алфавітАнглійська як додаткова мова/Англійський алфавітAАпострофA /Арабська_моваАрабська моваASАрабська_мова/АбеткиАрабська мова/АбеткиA 0Арабська_мова/ВступАрабська мова/ВступAАрабська_мова/МовотвірАрабська мова/МовотвірA /Арабська_мова/ПрикладиАрабська мова/ПрикладиAАрабська_мова/СловотвірАрабська мова/СловотвірAАрхітектура_модернуАрхітектура модернуA Аскеза_і_розкоші_життя_для_небагатьохАскеза і розкоші життя для небагатьохA AАстрономіяA<Астрономія/NGC6822A6Астрономія/Акреційні_дискиАстрономія/Акреційні дискиAАстрономія/ЕкзопланетиA Базиліка_Санта_Марія_МаджореБазиліка Санта Марія МаджореAБарокоAБезпека_в_МіжмережжіБезпека в МіжмережжіAБезпека_в_Міжмережжі/Безпека_електронної_поштиБезпека в Міжмережжі/Безпека електронної поштиAБезпека_в_Міжмережжі/Безпека_при_перегляді_веб-сторінокБезпека в Міжмережжі/Безпека при перегляді веб-сторінокAБезпека_в_мережіБезпека в мережіA Безпека_в_мережі/Захищена_електронна_поштаБезпека в мережі/Захищена електронна поштаA'Безпека_в_мережі/Миттєві_повідомленняБезпека в мережі/Миттєві повідомленняA?Безпека_в_мережі/Найпростіше_і_найважливішеБезпека в мережі/Найпростіше і найважливішеAБезпека_в_мережі/Подорожі_павутиноюБезпека в мережі/Подорожі павутиноюAБезпека_в_мережі/При_подорожах_павутиноюБезпека в мережі/При подорожах павутиноюAБогословіє/ПравославієA6Богословіє/Православіє/МолитвиAБогослів'я/Православ'яAБолгарська_моваБолгарська моваA)Будова_атомаБудова атомаAБуковинський_м'ясний_рулет_із_сиромБуковинський м'ясний рулет із сиромAБілоруська_моваБілоруська моваAБілоруська_мова/Лекція_першаБілоруська мова/Лекція першаA?Білоруська_мова_(академічна)Білоруська мова (академічна)A Білоруська_мова_(академічна)/Лекція_першаБілоруська мова (академічна)/Лекція першаAВІДКРИТА_ОСВІТА_ІНСТРУМЕНТІВ_І_ТЕХНОЛОГІЙВІДКРИТА ОСВІТА ІНСТРУМЕНТІВ І ТЕХНОЛОГІЙAВанна_кімнатаВанна кімнатаAВаси́ль_Ко́стьович_Королі́в_(Стари́й)._Казка_"Хуха-Моховинка"Васи́ль Ко́стьович Королі́в (Стари́й). 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Відкриті даніAVВибір_мережевої_технологіїВибір мережевої технологіїA$Виведення_рівняння_гравітаційних_хвиль_в_ЗТВВиведення рівняння гравітаційних хвиль в ЗТВA Виготовлення_паперової_книгиВиготовлення паперової книгиAВиди_кутівВиди кутівAВиди_трикутниківВиди трикутниківAAВизначення_елементів_приведенняВизначення елементів приведенняA HВиникнення_Запорізької_СічіВиникнення Запорізької СічіA Виноробство_в_домашніх_умовахВиноробство в домашніх умовахAВиноробство_в_домашніх_умовах/ВиноробствоВиноробство в домашніх умовах/ВиноробствоAВиноробство_в_домашніх_умовах/Вступні_заміткиВиноробство в домашніх умовах/Вступні заміткиAВиноробство_в_домашніх_умовах/Детальні_приписи_для_різних_типів_винВиноробство в домашніх умовах/Детальні приписи для різних типів винABВисокоточні_кутові_і_лінійні_виміриВисокоточні кутові і лінійні виміриAВишивкаA Вишивка/Елементи_геометричного_орнаментуВишивка/Елементи геометричного орнаментуAВишивка/ЗатяганкаA.Вишивка/Зерновий_вивідВишивка/Зерновий вивідA(Вишивка/Коса_гладьВишивка/Коса гладьAВишивка/МережкиA =Вишивка/НизьA*Виштовхувальна_сила_в_рідинах_та_газах._Закон_АрхімедаВиштовхувальна сила в рідинах та газах. Закон АрхімедаAВони_голосують_за_тебеВони голосують за тебеA 3Всесвітня_історія_(7_клас)Всесвітня історія (7 клас)AВстановлення_Windows_Phone_SDKВстановлення Windows Phone SDKAВстановлення_умивальникаВстановлення умивальникаA Вступ:_історія_як_наука_та_шкільний_предметВступ: історія як наука та шкільний предметA!Вступ_до_MODx_2Вступ до MODx 2AВступ_до_MODx_2/Основи_MODxВступ до MODx 2/Основи MODxA )Вступ_до_алгебричної_геометріїВступ до алгебричної геометріїACВступ_до_алгебричної_геометрії/Афінна_геометріяВступ до алгебричної геометрії/Афінна геометріяAВступ_до_алгебричної_геометрії/Елементарна_математика/Топологія._Топологічний_простірВступ до алгебричної геометрії/Елементарна математика/Топологія. Топологічний простірA,Вступ_до_алгебричної_геометрії/Елементи_алгебричної_геометріїВступ до алгебричної геометрії/Елементи алгебричної геометріїAВступ_до_алгебричної_геометрії/Топологія._Топологічний_простірВступ до алгебричної геометрії/Топологія. 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Географічні і прямокутні координатиAЛІСПA&Ладинська_моваЛадинська моваAЛатинська_моваЛатинська моваAЛатиська_моваЛатиська моваA Литовська_моваЛитовська моваA@Литовська_мова/АбеткаЛитовська мова/АбеткаA 9Литовська_мова/Привіт!Литовська мова/Привіт!AЛитовськоруська_моваЛитовськоруська моваA Логіка_у_програмуванніЛогіка у програмуванніA<Логіка_і_теологіяЛогіка і теологіяA Локалізація_програмних_засобівЛокалізація програмних засобівA Локалізація_програмних_засобів/Мовні_принципи_локалізаціїЛокалізація програмних засобів/Мовні принципи локалізаціїA8Локалізація_програмних_засобів/Мовні_принципи_локалізації/Важливі_мовні_конструкціїЛокалізація програмних засобів/Мовні принципи локалізації/Важливі мовні конструкціїAЛокалізація_програмних_засобів/Мовні_принципи_локалізації/Головні_принципи_локалізаціїЛокалізація програмних засобів/Мовні принципи локалізації/Головні принципи локалізаціїAЛокалізація_програмних_засобів/Мовні_принципи_локалізації/ТермінологіяЛокалізація програмних засобів/Мовні принципи локалізації/ТермінологіяA +Локалізація_програмних_засобів/Технічні_аспекти_локалізаціїЛокалізація програмних засобів/Технічні аспекти локалізаціїAЛокалізація_програмних_засобів/Технічні_аспекти_локалізації/Засоби_локалізаціїЛокалізація програмних засобів/Технічні аспекти локалізації/Засоби локалізаціїAЛокалізація_програмних_засобів/Технічні_аспекти_локалізації/Словники_та_орфографіяЛокалізація програмних засобів/Технічні аспекти локалізації/Словники та орфографіяA 1Локалізація_програмних_засобів/Технічні_аспекти_локалізації/Формати_файлів_перекладних_рядківЛокалізація програмних засобів/Технічні аспекти локалізації/Формати файлів перекладних рядківA <Лінукс_для_людейЛінукс для людейA KЛінукс_для_людей/WriterЛінукс для людей/WriterA\Лінукс_для_людей/mplayerЛінукс для людей/mplayerA ;МОДЕЛІ_ШВИДКІСНО_СИЛОВИХ_ЯКОСТЕЙ_ЛЕГКОАТЛЕТІВМОДЕЛІ ШВИДКІСНО СИЛОВИХ ЯКОСТЕЙ ЛЕГКОАТЛЕТІВA/МОДЕЛЬ_ТА_ІНФОРМАЦІЙНА_ТЕХНОЛОГІЯ_ЛЮБОВІМОДЕЛЬ ТА ІНФОРМАЦІЙНА ТЕХНОЛОГІЯ ЛЮБОВІA!Майже_декартові_координати_в_точці_многовидаМайже декартові координати в точці многовидаAМатематикаA Математика/Інструменти/Мова_опису_формул_LaTeXМатематика/Інструменти/Мова опису формул LaTeXAМатематика/Історія_математикиМатематика/Історія математикиAМатематичний_аналізМатематичний аналізA Математичний_аналіз/Інтеграл_РіманаМатематичний аналіз/Інтеграл РіманаA 4Математичний_аналіз/Вступ_до_аналізуМатематичний аналіз/Вступ до аналізуAMМатематичний_аналіз/ПохіднаМатематичний аналіз/ПохіднаAМатерики_та_океани_(7_клас)Материки та океани (7 клас)A:Метод_Фур'є_(відокремлення_змінних)Метод Фур'є (відокремлення змінних)A Методи_і_моделі_дистанційної_освітиМетоди і моделі дистанційної освітиAМетодика_скінченних_елементівМетодика скінченних елементівA Методологія_медіа-дослідженьМетодологія медіа-дослідженьA!Методологія_медіа-досліджень/Agenda_Setting,_фреймінг_та_якісний_контент-аналізМетодологія медіа-досліджень/Agenda Setting, фреймінг та якісний контент-аналізAМетодологія_медіа-досліджень/Ідеологічна_критика_та_психоаналізМетодологія медіа-досліджень/Ідеологічна критика та психоаналізAМетодологія_медіа-досліджень/Версія_для_друкуМетодологія медіа-досліджень/Версія для друкуA CМетодологія_медіа-досліджень/ВступМетодологія медіа-досліджень/ВступA>Методологія_медіа-досліджень/Вступ_до_якісної_методології._Інтерв’ю._Фокус-групиМетодологія медіа-досліджень/Вступ до якісної методології. 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плануванняAМова_програмування_Лісп/Функції_рядківМова програмування Лісп/Функції рядківAМова_програмування_Лісп/Числові_функціїМова програмування Лісп/Числові функціїAМовознавство_та_літератураМовознавство та літератураAМодаAKМодель_бухгалтерський_облік_праця_бухгалтераМодель бухгалтерський облік праця бухгалтераAМодернA @Монгольська_моваМонгольська моваA 1Монгольська_мова/АбеткиМонгольська мова/АбеткиA<Монгольська_мова/ПрикладиМонгольська мова/ПрикладиA Мудреці_народів_світу_навчалися_у_пророківМудреці народів світу навчалися у пророківAМіжслов'янська_моваМіжслов'янська моваA !Міністерство_внутрішніх_справ_Російської_ФедераціїМіністерство внутрішніх справ Російської ФедераціїAМіністерство_внутрішніх_справ_Російської_Федерації._Відкриті_даніМіністерство внутрішніх справ Російської Федерації. Відкриті даніA1Міністерство_внутрішніх_справ_Таїланду._Відкриті_даніМіністерство внутрішніх справ Таїланду. Відкриті даніAМіністерство_внутрішніх_справ_УкраїниМіністерство внутрішніх справ УкраїниAМіністерство_економічного_розвитку_і_торгівлі_УкраїниМіністерство економічного розвитку і торгівлі УкраїниA Міністерство_закордонних_справ_Російської_ФедераціїМіністерство закордонних справ Російської ФедераціїA/Міністерство_закордонних_справ_Російської_Федерації._Відкриті_даніМіністерство закордонних справ Російської Федерації. Відкриті даніAМіністерство_закордонних_справ_ТаїландуМіністерство закордонних справ ТаїландуA1Міністерство_закордонних_справ_Таїланду._Відкриті_даніМіністерство закордонних справ Таїланду. Відкриті даніAМіністерство_надзвичайних_ситуацій_Російської_ФедераціїМіністерство надзвичайних ситуацій Російської ФедераціїA3Міністерство_надзвичайних_ситуацій_Російської_Федерації._Відкриті_даніМіністерство надзвичайних ситуацій Російської Федерації. Відкриті даніA "Міністерство_охорони_здоров'яМіністерство охорони здоров'яAFМіністерство_охорони_здоров'я_ТаїландуМіністерство охорони здоров'я ТаїландуA Міністерство_охорони_здоров'я_Таїланду._Відкриті_даніМіністерство охорони здоров'я Таїланду. Відкриті даніA&Міністерство_праці_РосіїМіністерство праці РосіїA8Міністерство_праці_Росії._Відкриті_даніМіністерство праці Росії. Відкриті даніAМіністерство_соціальної_політики_УкраїниМіністерство соціальної політики УкраїниA Міністерство_юстиції_ТаїландуМіністерство юстиції ТаїландуA:Міністерство_юстиції_УкраїниМіністерство юстиції УкраїниARМіністерство_юстиції_України._Відкриті_даніМіністерство юстиції України. Відкриті даніA,Навчання_сліпого_методу_набору_в_українській_школіНавчання сліпого методу набору в українській школіA Написання_наукових_статейНаписання наукових статейA&НародовладдяAНастанови_з_практичного_програмування_C++Настанови з практичного програмування C++A0Настанови_зі_стилю_програмування_C++Настанови зі стилю програмування C++A Національна_електронна_система_охорони_здоров'яНаціональна електронна система охорони здоров'яA Національна_комісія_з_цінних_паперів_та_фондового_ринкуНаціональна комісія з цінних паперів та фондового ринкуA'Неаполітанська_художня_школаНеаполітанська художня школаAНижньонімецька_моваНижньонімецька моваAНижньонімецька_мова/АбеткиНижньонімецька мова/АбеткиAНижньонімецька_мова/ДжерелаНижньонімецька мова/ДжерелаA Нижньонімецька_мова/МовотвірНижньонімецька мова/МовотвірA7Нижньонімецька_мова/ПрикладиНижньонімецька мова/ПрикладиA Норвезька_моваНорвезька моваA7Нормативно-правова_база_закондавства_УкраїниНормативно-правова база закондавства УкраїниA 4Нідерландська_моваНідерландська моваAОб'єднаний_реєстр_юристів_УкраїниОб'єднаний реєстр юристів УкраїниAОбернені_тригонометричні_функції._Найпростіші_тригонометричні_рівняння,_їх_розв’язуванняОбернені тригонометричні функції. Найпростіші тригонометричні рівняння, їх розв’язуванняA4Овочевий_супОвочевий супA-Ой,_сів_пугач_на_могилуОй, сів пугач на могилуAОнлайн-заява_на_реєстрацію_шлюбуОнлайн-заява на реєстрацію шлюбуA}Онлайн-заявка_на_локалізацію_кіберзагрозиОнлайн-заявка на локалізацію кіберзагрозиA Онлайн-реєстрація_підприємницької_діяльності_для_іноземцівОнлайн-реєстрація підприємницької діяльності для іноземцівA Онлайн-реєстрація_юридичної_особиОнлайн-реєстрація юридичної особиA2Онлайн-реєстрація_юридичної_особи_РФОнлайн-реєстрація юридичної особи РФAОнлайн-реєстрація_індивідуального_підприємцяОнлайн-реєстрація індивідуального підприємцяA Онлайн-реєстрація_індивідуального_підприємця_РФОнлайн-реєстрація індивідуального підприємця РФA Освоюємо_JavaОсвоюємо JavaA'Освоюємо_Java/ІнтерфейсиОсвоюємо Java/ІнтерфейсиA +Освоюємо_Java/Абстрактні_класиОсвоюємо Java/Абстрактні класиACОсвоюємо_Java/АплетиОсвоюємо Java/АплетиA Освоюємо_Java/ВиняткиОсвоюємо Java/ВиняткиAcОсвоюємо_Java/Вкладені,_внутрішні_класиОсвоюємо Java/Вкладені, внутрішні класиA Освоюємо_Java/Встановлення_і_налаштування_середовища_розробкиОсвоюємо Java/Встановлення і налаштування середовища розробкиA+Освоюємо_Java/Вступ_в_класи_та_методиОсвоюємо Java/Вступ в класи та методиAОсвоюємо_Java/Графічний_інтерфейс_користувачаОсвоюємо Java/Графічний інтерфейс користувачаA 6Освоюємо_Java/Графічні_компоненти_SwingОсвоюємо Java/Графічні компоненти SwingA Освоюємо_Java/Загальний_огляд_та_історія_JavaОсвоюємо Java/Загальний огляд та історія JavaA Освоюємо_Java/Керування_порядком_виконанняОсвоюємо Java/Керування порядком виконанняA Освоюємо_Java/КолекціїОсвоюємо Java/КолекціїA @Освоюємо_Java/КорінецьОсвоюємо Java/КорінецьAОсвоюємо_Java/Лямбда-виразиОсвоюємо Java/Лямбда-виразиAgОсвоюємо_Java/Лямда-виразиОсвоюємо Java/Лямда-виразиA Освоюємо_Java/МасивиОсвоюємо Java/МасивиA Освоюємо_Java/Менеджери_розташуванняОсвоюємо Java/Менеджери розташуванняA ?Освоюємо_Java/МетодиОсвоюємо Java/МетодиA Освоюємо_Java/Об'єкти_і_класиОсвоюємо Java/Об'єкти і класиA4Освоюємо_Java/ОсновиОсвоюємо Java/ОсновиAОсвоюємо_Java/ПаралелізмОсвоюємо Java/ПаралелізмA"Освоюємо_Java/Потоки_вводу-виводуОсвоюємо Java/Потоки вводу-виводуA 0Освоюємо_Java/РядкиОсвоюємо Java/РядкиA)Освоюємо_Java/УзагальненняОсвоюємо Java/УзагальненняAОсвоюємо_Java/ЧаПОсвоюємо Java/ЧаПA'Освоюємо_KotlinОсвоюємо KotlinA(Освоюємо_RОсвоюємо RAОснови_аналітики_данихОснови аналітики данихAОснови_математичної_фізикиОснови математичної фізикиAОснови_роботи_з_топографічними_данимиОснови роботи з топографічними данимиAОснови_тригонометріїОснови тригонометріїA/Основи_інформатикиОснови інформатикиA FОснови_інформатики/ScratchОснови інформатики/ScratchA "Основи_інформатики/Scratch/Перелік_командОснови інформатики/Scratch/Перелік командAОснови_інформатики/Інформатика._Інформація_і_повідомлення._Властивості_інформації._Інформаційні_процесиОснови інформатики/Інформатика. Інформація і повідомлення. Властивості інформації. Інформаційні процесиA#Основи_інформатики/Історія_обчислювальної_технікиОснови інформатики/Історія обчислювальної технікиA0Основи_інформатики/Форми_і_способи_подання_повідомлень._Кодування_повідомленьОснови інформатики/Форми і способи подання повідомлень. Кодування повідомленьAОснови_ґоОснови ґоA Основні_виробничі_засобиОсновні виробничі засобиA0Основні_положення_МКТОсновні положення МКТAОсновні_поняття_теорії_категорійОсновні поняття теорії категорійA ,Основні_числові_системиОсновні числові системиAОсновні_числові_системи/Ірраціональні_числаОсновні числові системи/Ірраціональні числаAОсновні_числові_системи/Дійсні_числаОсновні числові системи/Дійсні числаA Основні_числові_системи/Комплексні_числаОсновні числові системи/Комплексні числаA3Основні_числові_системи/КорінецьОсновні числові системи/КорінецьA Основні_числові_системи/Натуральні_числаОсновні числові системи/Натуральні числаAОсновні_числові_системи/Раціональні_числаОсновні числові системи/Раціональні числаA4Основні_числові_системи/Цілі_числаОсновні числові системи/Цілі числаA9Офіційне_інтернет-представництво_Національного_банку_УкраїниОфіційне інтернет-представництво Національного банку УкраїниA!Оцінка_точності_побудови_державних_геодезичних_мережОцінка точності побудови державних геодезичних мережACОцінка_точності_рядів_і_мереж_трилатерації_і_лінійно-кутових_мережОцінка точності рядів і мереж трилатерації і лінійно-кутових мережAПРИКЛАДНА_МАТЕМАТИКА_ТА_КОМП'ЮТИНГПРИКЛАДНА МАТЕМАТИКА ТА КОМП'ЮТИНГAAПРОГНОЗУВАННЯ_МЕТРИКИ_ДОСТОВІРНОСТІ_ІНФОРМАЦІЇПРОГНОЗУВАННЯ МЕТРИКИ ДОСТОВІРНОСТІ ІНФОРМАЦІЇA'Паралельне_перенесення_векторівПаралельне перенесення векторівA &Парність_і_непарність_тригонометричних_функцій._Періодичність_тригонометричних_функцій._Формули_зведенняПарність і непарність тригонометричних функцій. Періодичність тригонометричних функцій. Формули зведенняA1ПастельA LПенсійний_фонд_Російської_ФедераціїПенсійний фонд Російської ФедераціїAПенсійний_фонд_УкраїниПенсійний фонд УкраїниAПерська_моваПерська моваAYПетиції_в_УкраїніПетиції в УкраїніA3Петиції_до_Верховної_РадиПетиції до Верховної РадиA 5Петиції_до_Кабінету_МіністрівПетиції до Кабінету МіністрівAYПетиції_до_ПрезидентаПетиції до ПрезидентаAПетиції_до_президента_Російської_ФедераціїПетиції до президента Російської ФедераціїAПлаванняA5Плавання/БрасAПлавання/Вступні_замітки_та_перші_заняттяПлавання/Вступні замітки та перші заняттяAПлавання/ДельфінAПлавання/КорінецьA-Плавання/Кроль_на_грудяхПлавання/Кроль на грудяхA &Плавання/Кроль_на_спиніПлавання/Кроль на спиніAПлавання/Початкові_вправиПлавання/Початкові вправиAHПлавання/Старт_з_водиПлавання/Старт з водиAПлавання/Стартовий_стрибокПлавання/Стартовий стрибокAПо-еволюційному/Еволюційна_послідовністьПо-еволюційному/Еволюційна послідовністьA Повернення_афроамериканця-волонтера_з_громадянської_війниПовернення афроамериканця-волонтера з громадянської війниA5Повсякденне_життя_жителів_Шумеру_та_ВавилонуПовсякденне життя жителів Шумеру та ВавилонуA Пограймо_зі_змієюПограймо зі змієюAПодібність_трикутниківПодібність трикутниківAПольська_моваПольська моваA Поняття_мови_програмування._Складові_мови_програмуванняПоняття мови програмування. Складові мови програмуванняAПоняття_про_античність,_її_хронологічні_межіПоняття про античність, її хронологічні межіA%Попередні_обчислення_в_планових_геодезичних_мережахПопередні обчислення в планових геодезичних мережахA'Пориньте_у_Python_3Пориньте у Python 3AПориньте_у_Python_3/XMLПориньте у Python 3/XMLA2Пориньте_у_Python_3/Імена_магічних_методівПориньте у Python 3/Імена магічних методівA 2Пориньте_у_Python_3/Ваша_перша_програмаПориньте у Python 3/Ваша перша програмаAПориньте_у_Python_3/Веб-сервіси_HTTPПориньте у Python 3/Веб-сервіси HTTPAПориньте_у_Python_3/Версія_для_друкуПориньте у Python 3/Версія для друкуA Пориньте_у_Python_3/Вирази_над_структурамиПориньте у Python 3/Вирази над структурамиA"Пориньте_у_Python_3/ВстановленняПориньте у Python 3/ВстановленняA'Пориньте_у_Python_3/Детальніше_про_ітераториПориньте у Python 3/Детальніше про ітераториA 7Пориньте_у_Python_3/Замикання_та_генераториПориньте у Python 3/Замикання та генераториA Пориньте_у_Python_3/Класи_та_ітераториПориньте у Python 3/Класи та ітераториA1Пориньте_у_Python_3/КорінецьПориньте у Python 3/КорінецьA Пориньте_у_Python_3/Модульне_тестуванняПориньте у Python 3/Модульне тестуванняA Пориньте_у_Python_3/Пакування_бібліотекПориньте у Python 3/Пакування бібліотекAПориньте_у_Python_3/Приклад:_Перенесення_chardet_на_Python_3Пориньте у Python 3/Приклад: Перенесення chardet на Python 3A'Пориньте_у_Python_3/Регулярні_виразиПориньте у Python 3/Регулярні виразиA 5Пориньте_у_Python_3/РефакторингПориньте у Python 3/РефакторингA ?Пориньте_у_Python_3/Серіалізація_об'єктівПориньте у Python 3/Серіалізація об'єктівA Пориньте_у_Python_3/Стандартні_типи_данихПориньте у Python 3/Стандартні типи данихAПориньте_у_Python_3/ТекстПориньте у Python 3/ТекстAПориньте_у_Python_3/ФайлиПориньте у Python 3/ФайлиAПориньте_у_Python_3/Що_нового?Пориньте у Python 3/Що нового?AIПориньте_у_Python_3/Що_читати_далі?Пориньте у Python 3/Що читати далі?AПортал_відкритих_даних_Російської_ФедераціїПортал відкритих даних Російської ФедераціїAПортал_державних_програм_Російської_ФедераціїПортал державних програм Російської ФедераціїAПортугальська_моваПортугальська моваA0Походи_вікінгів_та_нормандські_завоюванняПоходи вікінгів та нормандські завоюванняA Пошук_істиниПошук істиниAПошук_істини_(основи_філософії)Пошук істини (основи філософії)AПошуково-аналітична_система_007Пошуково-аналітична система 007A9Правила_поведінки_під_час_обстрілуПравила поведінки під час обстрілуA Правило_дев'яткиПравило дев'яткиAПравослав'яAПрикладна_математика_та_комп'ютингПрикладна математика та комп'ютингABПриродні_умови_Італії_та_виникнення_міста_РимПриродні умови Італії та виникнення міста РимA*Програмування_під_AndroidПрограмування під AndroidAПрограмування_під_Android/ВступПрограмування під Android/ВступAПрограмування_під_Android/Вступ/Архітектура_системи_AndroidПрограмування під Android/Вступ/Архітектура системи AndroidA'Програмування_під_Android/Налаштування_середовищаПрограмування під Android/Налаштування середовищаA?Програмування_під_Android/Структура_Android_програмиПрограмування під Android/Структура Android програмиA ПрологAПроміжки_монотонності_та_неперервності_тригонометричних_функцій._Графіки_тригонометричних_функційПроміжки монотонності та неперервності тригонометричних функцій. 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компонентівAEРозробка_програм_для_Windows_Phone/Емулятор_Windows_PhoneРозробка програм для Windows Phone/Емулятор Windows PhoneA Розробка_програм_для_Windows_Phone/Навігація_(Silverlight)Розробка програм для Windows Phone/Навігація (Silverlight)AРозробка_програм_для_Windows_Phone/Створення_першої_Silverlight_програмиРозробка програм для Windows Phone/Створення першої Silverlight програмиAРозробка_програм_для_Windows_Phone/Створення_першої_Silverlight_програми/Динамічне_розташування_компонентівРозробка програм для Windows Phone/Створення першої Silverlight програми/Динамічне розташування компонентівA JРозробка_програм_для_Windows_Phone/Створення_першої_XNA_програми_для_Windows_PhoneРозробка програм для Windows Phone/Створення першої XNA програми для Windows PhoneAРозробка_програм_для_Windows_Phone_(XNA,Робота_із_сенсорним_екраном)Розробка програм для Windows Phone (XNA,Робота із сенсорним екраном)AРозробка_програм_для_Windows_Phone_(Динамічне_розташування_компонентів)Розробка програм 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Відкриті даніA Російська_моваРосійська моваAРумунська_моваРумунська моваA Румунська_мова/ДжерелаРумунська мова/ДжерелаAРуська_моваРуська моваA!Руська_мова/АбеткиРуська мова/АбеткиA#Сади_голландського_барокоСади голландського барокоAСантехніка_і_водопровідСантехніка і водопровідA Світ_казок_в_ілюстраціяхСвіт казок в ілюстраціяхAСербська_моваСербська моваAGСербська_мова/АбеткиСербська мова/АбеткиA Середня_кривина_многовида_у_точціСередня кривина многовида у точціA&СилотіAСиметричний_тензор_внутрішньої_кривиниСиметричний тензор внутрішньої кривиниAСинтаксис_Wolfram_AlphaСинтаксис Wolfram AlphaA' Системи_численняСистеми численняA :Системне_проєктування_штучного_інтелектуСистемне проєктування штучного інтелектуA 8Скульптура_барокоСкульптура барокоAEСкіфиAСловацька_моваСловацька моваAСловацька_мова/Урок1.Дієслово_"Бути"Словацька мова/Урок1.Дієслово "Бути"AСловацька_мова/абеткаСловацька мова/абеткаAAСлужба_державного_фінансового_моніторингуСлужба державного фінансового моніторингуA Список_не_державних_сайтів,_що_надають_інформацію_про_нові_можливості_електронного_уряду_в_УкраїніСписок не державних сайтів, що надають інформацію про нові можливості електронного уряду в УкраїніAСписок_не_державних_сайтів,_що_надають_інформацію_про_нові_можливості_електронного_урядування_в_УкраїніСписок не державних сайтів, що надають інформацію про нові можливості електронного урядування в УкраїніA%Список_недержавних_сайтів,_що_надають_інформацію_про_нові_можливості_електронного_уряду_в_РосіїСписок недержавних сайтів, що надають інформацію про нові можливості електронного уряду в РосіїAСписок_недержавних_сайтів,_що_надають_інформацію_про_нові_можливості_електронного_уряду_в_ТаїландіСписок недержавних сайтів, що надають інформацію про нові можливості електронного уряду в ТаїландіA Список_офіційних_державних_сайтів,_що_надають_інформацію_про_нові_можливості_електронного_уряду_в_РосіїСписок офіційних державних сайтів, що надають інформацію про нові можливості електронного уряду в РосіїA-Список_офіційних_державних_сайтів,_що_надають_інформацію_про_нові_можливості_електронного_уряду_в_ТаїландіСписок офіційних державних сайтів, що надають інформацію про нові можливості електронного уряду в ТаїландіA Список_офіційних_державних_сайтів,_що_надають_інформацію_про_нові_можливості_електронного_уряду_в_УкраїніСписок офіційних державних сайтів, що надають інформацію про нові можливості електронного уряду в УкраїніAСписок_офіційних_сайтів,_що_надають_інформацію_про_нові_можливості_електронного_урядуСписок офіційних сайтів, що надають інформацію про нові можливості електронного урядуA Спрощення_у_групах_приголоснихСпрощення у групах приголоснихA-Співвідношення_між_тригонометричними_функціями_одного_аргументуСпіввідношення між тригонометричними функціями одного аргументуA (Старослов'янська_моваСтарослов'янська моваAСтатистикаAСтворення_першої_програми_Windows_Phone_-_SilverlightСтворення першої програми Windows Phone - SilverlightAСтворення_першої_програми_Windows_Phone_-_XNAСтворення першої програми Windows Phone - XNAA Створення_простих_топографічних_картСтворення простих топографічних картA Столітня_війнаСтолітня війнаAСтупінь_окисненняСтупінь окисненняA$Судова_влада_України._Відкриті_даніСудова влада України. Відкриті даніA Суспільство_давнього_ЄгиптуСуспільство давнього ЄгиптуA EСучасні_зварювальні_технологіїСучасні зварювальні технологіїAСучасні_хмаркові_сервіси_та_обчисленняСучасні хмаркові сервіси та обчисленняAСходи_і_сходова_кліткаСходи і сходова кліткаA8ТЕОРІЯ_АЛГЕБРИ_СЕКВЕНЦІЙНИХ_АЛГОРИТМІВТЕОРІЯ АЛГЕБРИ СЕКВЕНЦІЙНИХ АЛГОРИТМІВAТЕОРІЯ_АНДРАГОГІКИТЕОРІЯ АНДРАГОГІКИAFТЕОРІЯ_ЙМОВІРНОСТЕЙ_ТА_МАТЕМАТИЧНА_СТАТИСТИКАТЕОРІЯ ЙМОВІРНОСТЕЙ ТА МАТЕМАТИЧНА СТАТИСТИКАA ТЕОРІЯ_КІБЕРБЕЗПЕКИТЕОРІЯ КІБЕРБЕЗПЕКИAТЕОРІЯ_МОДЕЛЮВАННЯ_КОРИСТУВАЦЬКОГО_ІНТЕРФЕЙСУТЕОРІЯ МОДЕЛЮВАННЯ КОРИСТУВАЦЬКОГО ІНТЕРФЕЙСУAТЕОРІЯ_НЕЛІНІЙНОГО_УПРАВЛІННЯ_ЮРІЯ_ШУЛЬЖИКАТЕОРІЯ НЕЛІНІЙНОГО УПРАВЛІННЯ ЮРІЯ ШУЛЬЖИКАA Таджицька_моваТаджицька моваA Таджицька_мова/ДжерелаТаджицька мова/ДжерелаAТаджицька_мова/МовотвірТаджицька мова/МовотвірA9Татарська_моваТатарська моваA Татарська_мова/АбеткиТатарська мова/АбеткиA$Татарська_мова/ДжерелаТатарська мова/ДжерелаA Татарська_мова/МовотвірТатарська мова/МовотвірAТатарська_мова/ПрикладиТатарська мова/ПрикладиA+Татарська_мова/УрокиТатарська мова/УрокиA=Татарська_мова/Уроки/Урок_1Татарська мова/Уроки/Урок 1A :Татарська_мова/Уроки/Урок_2Татарська мова/Уроки/Урок 2AТатарська_мова/Уроки/Урок_3Татарська мова/Уроки/Урок 3A Татарська_мова/Уроки/Урок_4Татарська мова/Уроки/Урок 4A,Татарська_мова/Уроки/Урок_5Татарська мова/Уроки/Урок 5A Театр_Шекспіра._Дослідження_«шекспірівського_питання»_Інтегрований_урок_з_використанням_онлайн-ресурсу_«Вікіпедія»Театр Шекспіра. Дослідження «шекспірівського питання» Інтегрований урок з використанням онлайн-ресурсу «Вікіпедія»ARТеорія_інформації_та_кодування/Границя_ХемінгаТеорія інформації та кодування/Границя ХемінгаASТеорія_інформації_та_кодування/Границя_Хемінга/Глибина:Без_виводуТеорія інформації та кодування/Границя Хемінга/Глибина:Без виводуATТеорія_інформації_та_кодування/Границя_Хемінга/Глибина:Використання_для_двійкового_кодуТеорія інформації та кодування/Границя Хемінга/Глибина:Використання для двійкового кодуAUТеорія_інформації_та_кодування/Границя_Хемінга/Глибина:МатематикаТеорія інформації та кодування/Границя Хемінга/Глибина:МатематикаAТеорії_світового_урядуТеорії світового урядуAТермінологічний_словник_з_інформатикиТермінологічний словник з інформатикиA'ТокіпонаAТокіпона/Вимова_та_алфавітТокіпона/Вимова та алфавітAТокіпона/ВступA1Токіпона/ДемографіяAТокіпона/Прості_реченняТокіпона/Прості реченняAТокіпона/Прості_речення/ВідповідіТокіпона/Прості речення/ВідповідіA Токіпона/Прямі_доповнення,_складні_реченняТокіпона/Прямі доповнення, складні реченняA Токіпона/Прямі_доповнення,_складні_речення/ВідповідіТокіпона/Прямі доповнення, складні речення/ВідповідіA;Токіпона/СловникAТокіпона/Словник_токіпониТокіпона/Словник токіпониAТокіпона/Список_авторів_підручникаТокіпона/Список авторів підручникаA'Тригонометричні_рівняння,_що_зводяться_до_квадратних._Однорідні_тригонометричні_рівняння._Розв’язування_вправТригонометричні рівняння, що зводяться до квадратних. Однорідні тригонометричні рівняння. Розв’язування вправAТригонометричні_функції_довільного_аргументу._Знаки_тригонометричних_функційТригонометричні функції довільного аргументу. Знаки тригонометричних функційA Турецька_моваТурецька моваAТурецька_мова/АбеткиТурецька мова/АбеткиAТурецька_мова/ДжерелаТурецька мова/ДжерелаAPТурецька_мова/ПрикладиТурецька мова/ПрикладиAТяга_потягів/Основне_рівняння_руху_потягаТяга потягів/Основне рівняння руху потягаA FТяга_потягів/Основний_опір_руху_потягуТяга потягів/Основний опір руху потягуA@УПРАВЛІННЯ_ПРОЕКТАМИ_В_ІТ_СФЕРІУПРАВЛІННЯ ПРОЕКТАМИ В ІТ СФЕРІA Угорська_моваУгорська моваA<Узагальнення_знань_з_теми_«Опора_та_рух»Узагальнення знань з теми «Опора та рух»AУзбецька_моваУзбецька моваA Узбецька_мова/АбеткаУзбецька мова/АбеткаA#Узбецька_мова/МовотвірУзбецька мова/МовотвірA <Україна_в_роки_Першої_світової_війниУкраїна в роки Першої світової війниAVУкраїна_у_світі:_природа,_населення_(8_клас)Україна у світі: природа, населення (8 клас)ADУкраїна_і_світове_господарство_(9_клас)Україна і світове господарство (9 клас)AУкраїнськаA Українська_моваУкраїнська моваALУкраїнська_мова/АбеткиУкраїнська мова/АбеткиA Українська_мова/Активні_дієприкметники_й_віддієслівні_прикметникиУкраїнська мова/Активні дієприкметники й віддієслівні прикметникиAУкраїнська_мова/Активні_дієприкметники_і_віддієслівні_прикметникиУкраїнська мова/Активні дієприкметники і віддієслівні прикметникиA 3Українська_мова/АпострофУкраїнська мова/АпострофAУкраїнська_мова/ВступУкраїнська мова/ВступA >Українська_мова/Зайва_заперечна_часткаУкраїнська мова/Зайва заперечна часткаAHУкраїнська_мова/Закінчення_іменників_другої_відміни_чоловічого_роду_в_родовому_відмінку_одниниУкраїнська мова/Закінчення іменників другої відміни чоловічого роду в родовому відмінку одниниAУкраїнська_мова/Правило_дев'яткиУкраїнська мова/Правило дев'яткиAУкраїнська_мова/Спрощення_у_групах_приголоснихУкраїнська мова/Спрощення у групах приголоснихAУкраїнська_мова/Українська_абеткаУкраїнська мова/Українська абеткаA Українська_мова/Український_алфавітУкраїнська мова/Український алфавітAУнітазALУправління_проєктамиУправління проєктамиAУправління_та_безпекаУправління та безпекаAbУрдуA"Урок_34._7_клас._Хімія.Урок 34. 7 клас. Хімія.A Фальшиві_друзі_славістаФальшиві друзі славістаA2Фальшиві_друзі_славіста/КорінецьФальшиві друзі славіста/КорінецьABФедеральна_податкова_служба_Російської_ФедераціїФедеральна податкова служба Російської ФедераціїA Федеральна_служба_державної_реєстрації,_кадастру_і_картографіїФедеральна служба державної реєстрації, кадастру і картографіїA'Федеральне_агенство_повітряного_транспортуФедеральне агенство повітряного транспортуAФедеральне_агенство_повітряного_траснпортуФедеральне агенство повітряного траснпортуA Федеральне_агентство_у_справах_національностей_Російської_ФедераціїФедеральне агентство у справах національностей Російської ФедераціїAФедеральне_агентство_у_справах_національностей_Російської_Федерації._Відкриті_даніФедеральне агентство у справах національностей Російської Федерації. Відкриті даніA5Федеральне_казначейство_Російської_ФедераціїФедеральне казначейство Російської ФедераціїAYФормули_подвійного_і_половинного_аргументів_тригонометричних_функційФормули подвійного і половинного аргументів тригонометричних функційA5Формули_суми_і_різниці_однойменних_тригонометричних_функційФормули суми і різниці однойменних тригонометричних функційA1Французька_моваФранцузька моваA Французька_мова/АлфавітФранцузька мова/АлфавітA Французька_мова/ЗапозиченняФранцузька мова/ЗапозиченняAФранцузька_мова/МовотвірФранцузька мова/МовотвірA;Французька_мова/ПрикладиФранцузька мова/ПрикладиA Французька_мова/ФонетикаФранцузька мова/ФонетикаA 2Функціональне_програмування_на_JavaФункціональне програмування на JavaA 9Філософія_мови_PythonФілософія мови PythonA%ФінансиA Фінанси/Обчислення_відсотків_за_кредитом_або_депозитомФінанси/Обчислення відсотків за кредитом або депозитомA3Фінська_моваФінська моваA Хемічна_токсикологіяХемічна токсикологіяA Хорватська_моваХорватська моваA)ХіндіAЦентральний_банк_Російської_ФедераціїЦентральний банк Російської ФедераціїA+Центральний_банк_Російської_Федерації._Відкриті_даніЦентральний банк Російської Федерації. Відкриті даніAЦентралізоване_пиловидаленняЦентралізоване пиловидаленняAAЦерква_Івана_Хрестителя_(Моньо)Церква Івана Хрестителя (Моньо)AЦерква_Сан_Карло_біля_Чотирьох_фонтанівЦерква Сан Карло біля Чотирьох фонтанівA 0Церковнослов'янська_моваЦерковнослов'янська моваA0Церковнословенська_моваЦерковнословенська моваAЦиганська_моваЦиганська моваA' Цикл_ВсесвітуЦикл ВсесвітуAMЧернетка_користувача_Osh-sonЧернетка користувача Osh-sonA Чеська_моваЧеська моваA NЧеська_мова/АбеткаЧеська мова/АбеткаAЧеченська_моваЧеченська моваAЧеченська_мова/ДжерелаЧеченська мова/ДжерелаA 6Чисельні_методи._Лабораторний_практикумЧисельні методи. Лабораторний практикумAЧисельні_методи._Лабораторний_практикум/Коротка_довідка_з_NumPyЧисельні методи. Лабораторний практикум/Коротка довідка з NumPyAЧисельні_методи._Лабораторний_практикум/Коротка_довідка_по_MatPlotLibЧисельні методи. Лабораторний практикум/Коротка довідка по MatPlotLibA Чисельні_методи._Лабораторний_практикум/КорінецьЧисельні методи. 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