$\left(7yx4-5y\right)\:\left(7yx4+5y\right)$
$\:-6\left(-5s-1\right)-3s$
$2\left(3g+3\right)+4$
$xdx=tdt$
$\left(m-1\right)^5$
$2x+7=7$
$\lim_{x\to\infty}\left(\frac{7x^2+5x-x^5+7x^3}{4x^2-7x+x^4+5}\right)$
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