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integral of (t^2+t)/(sqrt(t+1)) using u-substitution
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Bah, moving to here, that chat thing sucks on my computer. But yea, I'd let u = t+1 and do the factoring
So int of (u-1)(u)/sqrt(u)
Then it's (u-1)(u)(u)^(-1/2)
From there you can easily simplify it and break it into 2 managable integrals.
right okay thanks, I had thought about factoring the numerator but didn't use the factored bit right is all
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Ah, okay. Well good luck. Post if you need more help (although I'm gonna be leaving soon)
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