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integrate (x^2)*(2-x)^.5 from 0 to 4
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I got -64/15 or -4.26666
\[\int\limits_{0}^{4} x^2(2-x)^{1/2} dx\]
had to do u-sub, right?
what do you get if you let x = 4 in the function you are integrating?
I don't follow. That's what I did, after u-substitution,
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you are integrating a function, let's call it f(x), where: \[f(x) = x^2 \ (2−x)^\frac{1}{2}\]over the region 0≤x≤4. so you are calculating the area under f(x) over region 0≤x≤4. have you plotted f(x) ?? and what happens to f(x) when x > 2 ??
No plotting neccissary, it's just an integral.
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