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\[\pm \frac{1}{6}\]
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\[\lim_{x \rightarrow 1}p(x)B_{n}(x)\]
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\[\frac{1}{6}(n+1)(n+2)(n+3)\]
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\[a \leq x \leq b\]
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\[\int d^{4}x \sqrt{-g}R\]
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\[\frac{d+2e+f}{2}- \frac{a+2b+c}{2}\]
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\[f(R)= \tan R\]
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\[x=[x]+f_{x}\]
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\[\frac{4}{9}\]
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\[\sum d_{x}\]
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\[\alpha=1 \div 4\]
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\[A_{j}= \sqrt{j(j+1)}\]
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\[y_{7},y_{8},y_{9},y_{10}\]
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\[a_{i3}- \frac{1}{2}( \frac{m^{i}m^{3}}{4}+m^{i}+ \frac{m^{3}}{2})\]
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\[\int dx^{1}dy^{1}\]
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\[\frac{1}{2}f-b=8-9=-1\]
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\[\frac{3}{4}(1 \pm 4 \sqrt{3}c+4c^{2})\]
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\[C=C_{xy}C_{yx}\]
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\[\sum_{b} \pi_{ab} \pi_{bc}= \pi_{ac}\]
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\[m=- \frac{1}{2} \pm \sqrt{ \frac{17}{36}}\]
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\[y^{4}=(x-b_{1})(x-b_{2})(x-b_{3})(x-b_{4})(x-b_{5})\]
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\[q^{2}= \tan \theta\]
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\[[e]\]
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\[t_{1}t_{2}+t_{2}t_{3}+t_{3}t_{1}\]
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\[\sum SS=S\]
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\[\frac{9}{4}x^{2}(3x^{3}-2)(x^{3}-1)^{-1}\]
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\[b_{bc}^{a}=b_{cb}^{a}\]
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\[r= \sqrt{x_{6}^{2}+x_{7}^{2}+x_{8}^{2}+x_{9}^{2}}\]
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\[\int d^{10}x \sqrt{G}R\]
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\[\frac{1}{2 \sqrt{2- \sqrt{3}}}\]
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\[|a|=a_{0}+a_{1}+a_{2}+a_{3}\]
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\[x-x_{o}\]
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\[s(u)= \frac{ \sin(u)}{ \sin( \lambda)}\]
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\[z= \tan \alpha\]
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\[\frac{n-1}{2(k+n-2)}+ \frac{1}{2k}\]
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\[\sin^{2} \theta\]
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\[x^{2M}+x^{M-1}\]
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\[y^{2}=(x-b_{1})(x-b_{2})(x-b_{3})(x-b_{4})\]
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\[z(t)= \sqrt{ \frac{m}{2}}(x(t)+iy(t))\]
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\[\frac{1}{2}(l+1)(l+2)\]
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\[\frac{9-4 \sqrt{3}}{33}\]
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\[\frac{1}{(n+2)(n+1)}\]
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\[\lim_{y \rightarrow+ \infty}H(0,y)=1\]
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\[-a \leq x \leq a\]
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\[d^{p+1}x=d^{p}ydx\]
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\[(x^{+9})^{2}+(y^{+6})^{3}+y^{64}(z^{+4})^{3}=0\]
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\[( \sin x)^{-1}\]
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\[q(x+y)-q(x)-q(y)=b(x,y)\]
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\[\sin \frac{k_{1} \times k_{2}}{2}\]
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\[N_{1}^{3}= \frac{2}{3}N_{1}+ \frac{1}{3}N_{2}+1\]
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\[\frac{2n}{n+1}\]
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\[\int L_{0}\]
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\[a \geq( \frac{n-3}{n-1})( \frac{2}{(n-1)c})^{ \frac{2}{n-3}}\]
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\[[x,y]=x \times y-y \times x\]
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\[ABC=CBA\]
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\[r= \sqrt{x_{6}^{2}+x_{7}^{2}+x_{8}^{2}}\]
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\[\sum d_{n}^{2}= \sum d_{x}^{2}\]
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\[\int p_{i}dx_{i}\]
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\[x^{2} \log x\]
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\[y \geq x\]
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\[(e_{1}e_{2}+e_{5}e_{4}+e_{6}e_{7})\]
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\[\frac{1}{ \sqrt{B}}\]
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\[x_{1}+x_{2}+x_{3}=0\]
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\[(3.1.5)\]
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\[p^{k}x^{k}\]
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\[x_{1}^{2}+x_{2}^{2}+x_{3}^{2}=x_{1}x_{2}x_{3}\]
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\[-7^{- \frac{1}{2}}2^{- \frac{5}{4}}( \frac{5+ \sqrt{5}}{5- \sqrt{5}})^{ \frac{1}{4}}\]
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\[v \times v\]
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\[x^{2}+y^{2}+z^{2}-t(t-2a)=0\]
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\[x>b\]
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\[-0.901,-0.960,-0.979\]
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\[-9.778\]
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\[\int CC\]
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\[Y^{1}+Y^{2}+Y^{3}=-t+3Y^{0}\]
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\[\frac{T}{L} \log \frac{T}{L}\]
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\[6+6\]
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\[\sin^{2}x\]
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\[\int \int dzdw\]
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\[\sqrt{ \theta}a\]
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\[1-x+iy\]
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\[-2^{ \frac{1}{4}}( \frac{5+ \sqrt{5}}{5- \sqrt{5}})^{ \frac{1}{4}}\]
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\[\sqrt{|g|}dx^{1} \ldots dx^{n}\]
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\[\frac{7}{16}+9\]
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\[- \infty \leq x \leq 0\]
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\[h_{5}E_{- \beta_{1}- \beta_{2}- \beta_{3}- \beta_{4}- \beta_{5}}\]
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\[\frac{d^{n}}{dx^{n}}\]
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\[\lim_{n \rightarrow \infty}R_{n}= \infty\]
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\[0 \leq m \leq \frac{p+1}{2}\]
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\[-3+4 \sqrt{n}\]
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\[\sum_{b}k_{b}\]
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\[\frac{1}{16}, \frac{1}{16}, \frac{1}{16}, \frac{9}{16}\]
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\[\sqrt{c_{i}}\]
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\[(-1)^{ \frac{p(p+1)}{2}+1}\]
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\[x^{0}x^{1}x^{2}x^{3}x^{8}x^{9}\]
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\[\frac{1}{360}(n+3)^{2}(n+1)(n+2)(n+4)(n+5)\]
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\[\ldots bab \ldots\]
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\[F_{min}^{VV}( \beta+2 \pi i/N)(F_{min}^{VV}( \beta))^{2}F_{min}^{VV}( \beta-2 \pi i/N)\]
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\[kx=k_{0}x^{0}+k_{1}x^{1}\]
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\[\sin( \frac{ \theta}{2})\]
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\[(x^{a}-x^{-a})/(x-x^{-1})\]
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