$x^2-2\left(x+12\right)$
$3+\sqrt{3\left(8\right)+1}$
$y'\left(x\right)=y-17$
$\left(9x-10y\right)\left(4x-5y\right)$
$2^7\cdot10^5\cdot5^7$
$\left(1+\cot^2x\right)\tan^2x=\cot^2x$
$\:\frac{n}{\sqrt{7n^3+46}}$
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