$\lim_{x\to\infty}\left(\frac{4-4\sqrt{x}}{2+11\sqrt{x}}\right)$
$\left(\:x-2y\:\:\right)^3$
$\int2x\left(x^2+1\right)^{10}dx$
$\left(2a+b+3c\right)^2$
$7a\left(2\right)-5\left(1\right)^2+8\left(4\right)$
$4x-2\ge\:2x-4$
$\left(\frac{x^6}{x^5}\right)^3$
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