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integrate (lnt)^2dt
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\[ \int \left[ \ln(t) \right]^2 dt \] ?
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Integrate by parts: \[ \int \ln^2(t) dt = t\cdot \ln^2(t) - \int 2\cdot t \cdot \ln(t) \cdot \frac{1}{t} dt\] \[= t\cdot \ln^2(t) - 2\int \ln(t) dt = t\cdot \ln^2(t) - 2\left[t \cdot \ln(t) - \int dt \right]\] \[ = t\cdot \ln^2(t) - 2t \cdot \ln(t) +2t + C\]
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