$s^3+4s^2+3s$
$\int_0^{\infty}\:\frac{25\left(1+tan^{-1}x\right)}{1+x^2}dx$
$\left(0\right)\left(2\right)+\left(-1\right)\left(3\right)+\left(-.2\right)\left(0\right)$
$s^2-5s-5$
$3^1\cdot3^2$
$\int\left(\frac{\left(x^7+1\right)}{\sqrt{x^8+8x}}\right)dx$
$w+w+2z$
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