$3t^3-6t^2+12t^4$
$y'=x^3+x^4$
$-4\left(3+\frac{3y}{n}\right)^2$
$x+5-x^2-2x+15$
$\log\left(5x^2\right)+\log\left(5\right)=2$
$\lim_{x\to\infty}\left(\frac{e^{3x}-1-3x}{x^2}\right)$
$\left(sin\:32\right)\left(cos\:28\right)+\left(cos\:32\right)\left(sin\:28\right)$
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