$\lim_{x\to\infty}\left(\frac{8x^2}{e^{4x}}\right)$
$\int_{-4}^5\left(\frac{4x^3}{55\sqrt{2x^2+5}}\right)dx$
$xy+2y=4x^2$
$\int\:\left(x^2-6\right)^4x\:dx$
$9\left(-4\right)^2\:+\:12\left(-4\right)\:+\:6$
$3u^2+8u-3$
$\left(3xy-15x\right)+\left(2y-10\right)$
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