Solve the integration : ∫cotx log(sinx) dx
substitute sinx = t see if this helps
I did.
Do you want me to show what did I do ?
just tell me where you are stuck ?
i ain't stuck anywhere.. it's just i'm not getting the answer i'm supposed to get.
Okay, So I took sinx = t => ∫ cosx/sinx log(sinx) dx = ∫ (log t)/t dt let 1/t = p => dp = log(t).dt => ∫log t / t .dt = ∫1/p dp = log p = log (1/t) = log (1/sinx) .. Where am i wrong ?
the third step if you let 1/t = p then dp = -dt/t^2 anyways dont make that substitution, go for logt = p
Thanks. We are anyways supposed substitute log(sinx) as t in the first step. Maybe because of the same reason ;)
P.s : @shubhamsrg - Can't naughty girls be nerdy ?? Lol. Jk. Fake Picture.
yeah.. log(sinx) = t was enough .
hmm I was coming to it https://twitter.com/sexytoyin http://www.facebook.com/sonal.thomas.39 dafaq is it with fake profiles? :/
Who said anything about a fake profile ? I just have a fake picture, I am 100% real though ;)
sure.. -_-
nevermind, doesn;t matter to me, as long as you stick to mathematics in this section sie! ^^
sir*
you preparing for jee next year or something? its not a bad idea to use a girl's profile, girls get more responses here .-.
Hold on mister :P I still am a miss :P It's just a fake picture :P And, No. I won't be able to crack it anyways
@shubhamsrg : Which std are you in?
I gave my jee main and adv this year, could not clear adv. you cant possible convince me! :D do not worry, am not gonna back bite/spread the news
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