$\lim_{x\to0}\left(\frac{e^x}{x^{2x}-1}\right)$
$48,5+0,433$
$\left(-9\:+\:3\right)\left(2\:+\:4\right)$
$x^2\left(3y^3\right)x\:2\:$
$\left(-71\right)\cdot\left(+55\right)$
$tan\:\left(67\right)-\frac{sin\left(67\right)}{cos\left(67\right)}$
$\left(a^{2}b-\frac{85}{2}a^{2}b\right)-\frac{731}{7}a^{2}b$
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