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Find the centroid of the area:

Mathematics
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I got 5/9 as my answer which isn't right...

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Other answers:

Yeah, 5/9 is way too big. Do you only need x-bar and not y-bar?
Only x bar.
So apparently the correct answer is 0.278 but I dont see how...
Is this what you started with? \[\huge x-bar=\frac{\int x^{5/4} dx}{\int x^{1/4} dx} \]
Yep.
The limits of integration are from 0 to 1 I believe.
Hmm, seems to be something missing..
Well the curve on the top is technically y=1.
I think you need to switch x and y to find x-bar and y-bar. i.e. for x-bar it is integral of y dA, and for y-bar it is integral of x dA.
See here for more info: http://tutorial.math.lamar.edu/Classes/CalcII/CenterOfMass.aspx

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