$\int\sqrt{\left(8+x^2\right)}dx$
$670x-23980$
$5\:-\:10\:-\:\left(-9\:+\:1\:-\:6\right)\:+\:\left(-10\:+\:9\right)$
$\left(12a-1\right)\left(12a+1\right)$
$\left(6xy^4\right)\left(2xy+3y^2\right)$
$\lim_{x\to+\infty}\:\left(e^x\:+\:x\right)^{\frac{1}{x}}$
$\left(2x^2+4y^2-6x\right)\cdot\left(2x^3-6y^2-2\right)$
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