(All Steps) Let R be the region in three dimensional which lies in the first octant and is bounded by xz -coordinate plane, the yz -coordinate plane, above
Question: Let R be the region in three dimensional which lies in the first octant and is bounded by xz -coordinate plane, the yz -coordinate plane, above by the paraboloid z = 2 - x 2 - y 2 and below by the plane z = 1.
- Set up an iterated integral for finding the volume of R, where the first integration is with respect to y. Evaluate the integral by hand computation.
- Set up an iterated integral for finding the volume of R, where the first integration is with respect to z. Evaluate the integral by hand computation. Hint: Change the integral with respect to dxdy to polar coordinates.
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