$0.824\cdot0549$
$\int_{-2}^1-15x^{-4}dx$
$ln\sqrt{1-x^5}$
$15m^3n^2-50m^2n$
$\int\left(\sec\left(6x\right)-\tan\left(6x\right)\right)^2dx$
$\frac{\left(7x-8\right)}{5x+3}=x$
$x^{\left(3\right)}-x^{\left(2\right)}-30x+72$
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