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Set up the triple integral in Cartesian coordinates for the volume of the region inside both the sphere x^2+y^2+z^2=144 and the cylinder x^2+y^2=16.
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You need to start by finding the equation of the intersection of the two solids. I think it will be pretty clear how to proceed from there.
Well thanks it's at least a start.
So that intersection equation is the solid you want to find the volume of. From there, it is like doing the Cartesian triple integral for any other shape
Thanks that helps!
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