125n2+200n+80125n^2+200n+80125n2+200n+80
(u2+1)dvdu(+4uv)=3u\left(u^2+1\right)\frac{dv}{du}\left(+4uv\right)=3u(u2+1)dudv(+4uv)=3u
∫12(tan x)dx\int_1^2\left(tan\:x\right)dx∫12(tanx)dx
−(3c−8)−3c-\left(3c-8\right)-3c−(3c−8)−3c
sin(t)+tan(t)tan(t)\frac{\sin\left(t\right)+\tan\left(t\right)}{\tan\left(t\right)}tan(t)sin(t)+tan(t)
1(x+3)3\frac{1}{\left(x+3\right)^{3}}(x+3)31
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