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See attachment. Test for divergence.
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Which way would be simpler? I started doing the integral test, but I wasn't having success taking the integral.
Yeah, that integral doesn't look nice... For a comparison test, try comparing to the convergent series \(\displaystyle\sum\dfrac{1}{n^4}\). You'll have to show that \[\frac{n^2}{(2n^3+5)^2}\le\frac{1}{n^4}\] for some sufficiently large \(n\). (What I mean by this is that the inequality may not be true for \(n=1\), but it may be for \(n\ge2\).)
That seems like the better way to go. Thanks.
Yep, you're welcome. I'll try to see if the integral is doable.
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Don't worry about it, I discovered the correct u substitution. Thanks, though.
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