Prove the following Theorem of Pappus: Let be a region in

Chapter 14, Problem 54

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Prove the following Theorem of Pappus: Let be a region in a plane and let be a line in the same plane such that does not intersect the interior of If is the distance between the centroid of and the line, then the volume of the solid of revolution formed by revolving about the line is given by where is the area of

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