$\int_0^{\pi}\left(sen\left(x\left(1+p\right)\right)\right)dx$
$218.75\cdot8$
$\int_0^1\left(\frac{1}{b^2+1}\right)dx$
$b-5>-4$
$\sqrt[3]{6x^3}y^2\cdot\sqrt[3]{2x^2y^5}$
$\frac{dy}{dx}\left(1-x\right)-y=x+x^2$
$\int_0^{\pi}\left(26sen^4x\right)dx$
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