$y^'=\frac{2y^2+x^2}{xy}$
$\asen^{2}x\cdot\cot^{2}x$
$\int_0^{\ln\left(x\right)}\left(e^t\right)dt$
$7.9+8.7$
$\left(\sqrt{6+1}\right)^6-\left(\sqrt{6-1}\right)^6$
$\:\:\frac{dy}{dx}e^{2x}\cos^2y$
$4x-1>2x$
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