$i^2\:y\:-xy\:_{-8}\:cuando\:i=-\:e\:y\:=-2$
$x^3y+x^2y+2xy$
$\lim_{x\to\infty}\left(1+\frac{3}{x}\right)^{3x}$
$\int\left(4\sqrt{x}\right)dx$
$^{9^{-3}}^{\cdot9^{12}}$
$x^2-x+2>0$
$\left(7m^3-6n^2\right)^2$
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