$\lim_{x\to\infty}\left(1+\frac{\left(2\right)}{x}\right)^x$
$\cos\left(w\right)\cdot\sec^2\left(w\right)$
$4\sin b+\sqrt{8}=0$
$10x^2-8y+16;\:x=3;\:y=2$
$.\frac{dy}{dx}+x^{-1}y=x^{-2}$
$64-m^3$
$\left(9\:x-7x-\:6x\right)+\left(8x+9x+3x+8x\right)$
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