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Apr 13, 2021 at 2:09 audit Low quality posts
Apr 13, 2021 at 2:16
Apr 12, 2021 at 22:15 vote accept Cyrus Roettern
Apr 11, 2021 at 19:54 audit Low quality posts
Apr 11, 2021 at 19:55
Apr 6, 2021 at 13:25 comment added Mariusz Iwaniuk Mathematica answer: $$4 \left(\, _2F_1\left(1,\frac{11}{6};\frac{4}{3};-1\right)+\, _2F_1\left(1,\frac{13}{6};\frac{5}{3};-1\right)\right)$$
Apr 6, 2021 at 5:24 comment added Paramanand Singh @ClaudeLeibovici: I hope some expert in elliptic curves can provide us a with suitable rational substitution to get the integral evaluated in terms of gamma functions. But this is something a professor shouldn't ask students as a warm up exercise. At least I am not getting warmed up.
Apr 6, 2021 at 5:05 comment added Claude Leibovici @NinadMunshi. I do not understand how could be asked this kind of questions ? Do you ? Cheers :-)
Apr 6, 2021 at 4:59 answer added Claude Leibovici timeline score: 4
Apr 5, 2021 at 22:54 comment added Ninad Munshi As far as I got, with $4x+1=(u+1)^2$ we get $$\frac{1}{4}\int_0^2(u+1)\sqrt{u^3+8}\:du$$
Apr 5, 2021 at 22:02 comment added user408858 Might be helpful to work with arcsin: math.stackexchange.com/questions/533082/…
Apr 5, 2021 at 21:39 comment added David G. Stork I couldn't find an analytic form, but numerical integration yields $3.23568$, which you might use to check an eventual answer.
Apr 5, 2021 at 21:35 review First posts
Apr 5, 2021 at 21:38
Apr 5, 2021 at 21:33 comment added user2661923 Please edit your query to show all of your work, including failed efforts down paths that didn't work. Please do not respond with a comment.
Apr 5, 2021 at 21:29 history asked Cyrus Roettern CC BY-SA 4.0