$\left(x+y\right)^2y'\:=\:1$
$\lim_{h\to0}\left(\frac{\left(-2+h\right)^2-4}{h}\right)$
$\int\:27\:x^2\sqrt[7]{9\:x^3\:+\:5}dx$
$7-10-5-4+6-1$
$24m-36c$
$4.5555555555\infty-0.455555555\infty$
$\left(-12\right)-\left(-3\right)+\left(-5\right)$
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