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use substitution to evaluate the indefinite integral. solve for x in this substitution.
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\[\int\limits_{}^{}((x+1)\sqrt{2-x})dx\]
i found the indefinite integral to be \[2/5(2-x)^{3/2}(x+3) + C\]
i dont know what to do, to solve for x
umm.. from what i know, if you have found the integral, you don't need to solve for x nor can not
You're missing a negative sign but in general you would break it up to: \[\int x \sqrt{2-x}dx + \int \sqrt{2-x}dx\] The second one is easy, the first one can be solved with integration by parts.
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would my answer be that, or do i have to solve it T_T
without intervals, i dont know wat to do T_T
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