derive a reduction formula e^(mx)/x^ndx
u=emx
du=memxdx
dv=x-ndx
v=x1-n/(1-n)
∫emxxndx=emxx1−n1−n−m∫x1−nemx1−ndx\int \frac{e^mx}{x^n}dx=\frac{e^{mx}x^{1-n}}{1-n}-m\int \frac{x^{1-n}e^{mx}}{1-n}dx∫xnemxdx=1−nemxx1−n−m∫1−nx1−nemxdx
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