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Evaluate the definite integral:
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\[\int\limits_{4}^{7}t^3\ln(2t)dt\]
If I did integration by parts would the 4 and 7 be in the integral left over?
Wolf says 1316.95
Ok.... how did you get that?
1/16t^4(4log(2t)-1)
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integration by parts\[u=\ln(2t)\]\[dv=t^3\]\[\int t^3\ln(2t)dt=\frac1 4t^4\ln(2t)-\frac1 4\int t^3dt=\frac1 4t^4\ln(2t)-\frac{1}{16}t^4\]\[=\frac{1}{16}t^4(4\ln(2t)-1)\]evaluate from 4 to 7 forgot parentheses earlier
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