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How do I solve the integral of (3t-2)/(t+1) dt ?
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do long division..:)
Try \(u=t+1\)
\[ 3t-2 = 3t - 3-2+3 = 3(t-1)+1 = 3u+1 \]
(3t-2)/(t+1) = A + B/(t + 1) A (t + 1) + B = 3t - 2 : A = 3, B = -5 now it's easily integrated
i thought u = t+1, not t-1
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@Yahoo! has it right... divide then integrate
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