A torus is formed by revolving the graph of about the axis. Find the surface area of the
Chapter 7, Problem 60(choose chapter or problem)
In Exercises 59 and 60, use the Second Theorem of Pappus, which is stated as follows. If a segment of a plane curve C is revolved about an axis that does not intersect the curve (except possibly at its endpoints), the area S of the resulting surface of revolution is equal to the product of the length of C times the distance d traveled by the centroid of C.
A torus is formed by revolving the graph of \((x-1)^{2}+y^{2}=1\) about the y-axis. Find the surface area of the torus.
Text Transcription:
(x-1)^2+y^2=1
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