$\lim_{x,y\to-2,3}\left(\frac{e^{2y}\sin\left(3x\right)}{3x+2y}\right)$
$1.025^0\cdot800$
$\frac{2b^3}{2a^3}\cdot\frac{5a^4}{3b^2}$
$2\cdot2\cdot3$
$2ab+2b+4ab+5b$
$-35x^5y^3-34x^5y^3$
$\left(-5\right)^2-\left(-5\right)-6$
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