$y=\frac{1e^{2t}}{2e^{2t}}+\frac{c}{e^{2t}}$
$x^{11}\cdot4x$
$2-6k+7$
$\left(4x^2-7x-2\right)-\left(-3x-8\right)$
$\int9e^{x^2}xdx$
$\frac{27x^3-18x^2+6x-25}{3x-1}$
$\frac{d}{dx}600-\sqrt{x^2+80}$
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