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Find the volume of the region enclosed by z=1-y^2 and z=y^2-1 for 0<=x<=54 I got : int (8-8y^2)dy
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I got : int (8-8y^2)dy eval from 0 to 54 but it's wrong
Give me a second :P
k thanks malevolence, I wish I could keep you on retainer, haha
\[\int_0^{54}\int_{-1}^{1}(1-y^2) - (y^2 - 1) dydx \]
I think that's how you start it anyway.
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haha wow, I was way off
\[= 108\int_{-1}^1 1-y^2dy\]
We find the bounds on y by finding the y values for where the two curves intersect: \[1-y^2 = y^2-1 \implies 2y^2 = 2 \implies y = \pm 1\]
We are given the bounds on x.
yup 144
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was right
I used the wrong bounds for y and I think I did the first intergal wrong, haha. Thanks for the help polpak!
Sure thing
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