$\lim_{x\to2}\left(\frac{\left(\sqrt[3]{x+25}-3\right)}{x^2-4}\right)$
$e^{-2y}dy=e^{3x}dx$
$2x-9\:>5$
$3x^2-4x^2-5x^2$
$4x^4-12x^3+9x^2$
$\left(-3+3i\right)\left(3-2i\right)$
$\int\left(4cosx+cos^3x\right)dx$
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