Notes in 03分部积分法

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Published	10/05/2024	设 \(u(x), v(x)\) 有连续一阶导数, 则\(\displaystyle\int u \mathrm{~d} v=\text{______.}\)
Published	10/05/2024	分部积分五大作用-1-去幂作用\(\begin{align} \int\left(x^3-x+2\right) e ^{2 x} d x \text {. } \end{align}\)
Published	10/05/2024	分部积分五大作用-2-循环作用.\(\begin{align} \displaystyle\int \cos (\ln x) d x . \end{align}\)
Published	10/05/2024	分部积分五大作用-3-抵消作用\(\begin{align}\text { 求 } \int e ^{\sin x} \frac{x \cos ^3 x-\sin x}{\cos ^2 x} d x\end{align}\)同济教材课后习题
Published	10/05/2024	分部积分五大作用-4-递推作用\(\begin{align}I_n=\int \tan ^n x d x\end{align}\)选自杨超139高分题库
Published	10/05/2024	分部积分五大作用-5-去分母作用\(\begin{align}\displaystyle\int \frac{x e ^x}{\sqrt{ e ^x-1}} d x\end{align}\)
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