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Use the shell method to find the volume. x=y^2 x=-y y=2 y>=0
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\[\int\limits_{2}^{0} 2\pi y \left[ y^2-(-y)\right] dy\]
whoops the 2 is supposed to be on top and zero on bottom
then does that become... \[\int\limits_{0}^{2} 2\pi y^3+y^2/2\]
then do i just plug in 2 and 0 and the answer is 36pi???
if this is a volume of rotation, what is the axis of rotation?
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i mean y^4
x axis
so that would change the answer to 16 pi
i am having trouble figuring out what region is it your rotating..... can you shade the portion in the drawing? |dw:1340736965439:dw|
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