$\left(2x^2y^4\right)^3$
$-5\left(cscx-\sqrt{2}\right)\left(2cosx+\sqrt{3}\right)=0$
$\int\frac{2}{4u^2-1}du$
$\lim_{x\to\infty}\left(1+\frac{5}{x}\right)^2$
$-2x+y=-17$
$\left(2x\:+\:3y\:+\:4\right)\:dx\:=\:\left(4x\:+\:6y\:+\:1\right)\:dy$
$3\left(x+1\right)^2=27$
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