$\int e^{2x^4}\cdot x^3dx$
$\frac{d}{dx}siny+4=x$
$\lim_{h\to0}\frac{\left(3x^2-2x+h\right)-\left(3x^2-2x\right)}{\left(h\right)}$
$\left(-9a^2b^3c^2+3abc^3-6a^3b^3c\right)$
$\left(-7x^2-2xy+3x-4\right)+\left(2x^2\:5xy-8\right)$
$\left(3x+4y\right)^5$
$-1000-5000$
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