$25x^4y^2-20x^2yp^3+4p^6$
$-7z+6x-8+3z-9+2x$
$\left(-20\right)+\:\left(1\right)\:-\:\left(-4\right)$
$\left(5-2\right)^3+3^0-4^2+\left(5.3\right)-\sqrt[4]{16}$
$series\:n^2\left(z-i\right)^n$
$-3b-15>-24$
$\int_5^{\infty}\left(\frac{1}{\sqrt{3x+1}}\right)dx$
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