Question: Suppose that a region R has area A and lies above the -axis. When R is rotated about the -axis, it sweeps out a solid
Suppose that a region R has area A and lies above the -axis. When R is rotated about the -axis, it sweeps out a solid with volume V1. When R is rotated about the line Y = – K (where is a positive number), it sweeps out a solid with volume V2. Express V2 in terms of V1, k, and A.
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It suffices to consider the case where R is bounded by the curves y ... View full answer
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