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Calculus1
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Need help with a integrate problem
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\[\int\limits (x-1) \sqrt{x} dx\]
let u=1-x du=-du int(1-u)/udu =-int1/u-1du =1-x-ln(1-x)+c
can you explain that a bit more
WHat do you mean?
like how did you get -int(1-u)/udu
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that's not right because if you differentiate the result you dont get the original integral
really
recall a(b+c)=ab+ac
\[\int\limits (x \cdot x^\frac{1}{2}-x^\frac{1}{2}) dx\] can you try from here
yes really. Should go like this......... \[\int\limits(x \sqrt{x}-\sqrt{x})\] \[\int\limits x \sqrt{x} - \int\limits \sqrt{x}\]
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thats where i was going
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