[INTERGRAL TEST] Find the values of p for which this series is convergent. (See my subsequent post)
Now I hope somebody will come
maybe by root test: \[\sqrt[n]{1/Ln( n) ^{np}}=1/Ln (n) ^{p}<1\] so p>1/Ln(n)
No I have not learned root test yet
integral test?
Yes integral test
Wait, I actually got the answer to this question. There is another problem that asks for the same thing but is slightly more complicated. Let me edit the first post
ok lets see if we can find an anti derivative maybe try \(u=\ln(x)\) so \(du=\frac{dx}{x}\) and you have \[\int \frac{du}{u^p}=\frac{u^{p+1}}{p+1}=\frac{\ln(x)^{p+1}}{p+1}\]
Which one are you doing?
See my latest attachment. That is the one I really need help with
wow those hits just keep coming are we supposed to find an anti derivative for that thing??
That is what I was thinking, but then I end up getting stuck when I try to evaluate the integral
|dw:1342210684637:dw|
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