∫5−x2x2dx\int\frac{\sqrt{5-x^{2}}}{x^{2}}dx∫x25−x2dx
n2−6n+1n^2-6n+1n2−6n+1
y2−2y+1y2-2y+1y2−2y+1
secθ (1−cosθ )=secθ −1sec\theta\:\left(1-cos\theta\:\right)=sec\theta\:-1secθ(1−cosθ)=secθ−1
∫02π cos2(x)⋅ sen(x) dx\int_0^{2\pi\:}cos^2\left(x\right)\cdot\:\:sen\left(x\right)\:dx∫02πcos2(x)⋅sen(x)dx
(81)14\sqrt[1]{\left(81\right)}41(81)4
58(s−9)\frac{5}{8}\left(s-9\right)85(s−9)
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