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Can someone check my answer for the following problem? Evaluate: the integral of [sin(x^(1/2))]/[x^(1/2)]•dx, with upper limits of pi^2 and (pi^2)/4 respectively.
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*sorry that's not the best to look at... My iPad won't let me use equations writer.
\[\int\limits_{\pi^2/4 }^{\pi^2}\frac{\sin(x^\frac{1}{2})}{x^\frac{1}{2}} dx ?\]
Perfect!
\[ sin(x^1/2)/x^1/2 =sin(x^1/2) * 1/x^1/2\]So use integration by parts
Substitution works just fine
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What wil u substitue?
u=x^1/2 <---hint
The top is not the derivative of the bottom
Oh i got it
Nice
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