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If I have the integral r^4lnrdr, should it be solved using parts?
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\[ \int\limits_{1}^{3} r^4lnr dr\]
Ohhhh
Okay...
Yes....u = r^4 v' = ln r
Yes, U=r^4 dU=4r^3 v=x*ln(x)-x dv=ln(x)
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Sorry, is with r xD... U=r^4 dU=4r^3 v=r*ln(r)-r dv=ln(r)
\[U=r^4 dU=4r^3 v=r*\ln(r)-r dv=\ln(r)\]
\[\int\limits r^4 \log (r) dr = 1/25*R^5 (5\log (r) -1) + c\]
For the above solution....you'd have to know the integral for ln(r), which is not a common integral. I prefer u=ln(r), dv=r^4dr....work from there.
Yeah, I goofed up, u is supposed to be ln(r)
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