$\left(x^2yz\right)\left(-5x^3y^2\right)\left(-2y^3z^2\right)$
$\lim_{n\to\infty}\left(\frac{n+3}{n^3+4}\right)$
$\:cos\:2\:x\:+\:2\:=\:\:sin\:x\:\:$
$\left(p^2-3q\right)^3$
$4x^2\:+\:48y\:+\:12x\:-\:159\:=\:0\:$
$\int\left(3x^2+1\right)cos\left(3x\right)dx$
$2x+1\ge3x-5$
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