$\lim_{x\to\infty}\left(8+\frac{5}{n}\right)$
$\sqrt[3]{n^3}\cdot n^3$
$\int\:\left(2x-1\right)ln\left(16x\right)dx$
$\int_{-1.225}^{1.225}\left(\left(-5\right)-\left(2x^2-8\right)\right)dx$
$y^4+8y^2+16y=0$
$2y^2+20y+25$
$-3\left(2+7\right)$
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