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Evaluate the indefinite integral:
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\[\int\limits_{?}^{?}x^4\sqrt{12+ x^5}sx\]
ignore the question marks
Okay , you can take the following:\[u= x^5 + 12\]\[du = 5x^4dx\] now you'll get the following: \[=1/5 \int\limits_{}^{}\sqrt{u} du\] You can proceed from here ^_^
if you still can't solve it, let me know :)
yeah i'm still kind of stuck :/
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\[1/5\int\limits_{}^{}\sqrt{u} du =1/5\int\limits_{}^{}^{}^{} u ^{1/2} = 1/5*2/3u ^{3/2} + C \] Now plug in u.
lol, thank you DE ^_^
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