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Intergral from P1 to P2 of P/(P+b) dP where b is a constant. I'll code it cleaner soon
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\[\int\limits_{P_1}^{P_2}{P \over P+b}dP\]
try adding b-b in the numerator
So that would leave me with -b over P+b, then solve
1-b/(P+b)
then integrate
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I would still have to do u-substitution for the denominator. And you're right there should be a 1 infront, thx
yes, but the u-sub in the denominator is trivial, because its differential is already dP
\[P_2-P_1-b \ln {P_2+b \over P_1+b}\]
without breaking out pen and paper, I think that's right
Thanks for your help. I forget that a problem can be manipulated by adding in "0"
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yeah, that's right and yeah, gotta love that +a-a trick, otherwise you're stuck doing polynomial long division... yuck
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