Example 7-3-2 - Maple Help



Chapter 7: Additional Applications of Integration



Section 7.3: The Theorems of Pappus

Example 7.3.2



 Use the second theorem of Pappus to find the surface area of the surface of revolution formed when the curve defined by $y={x}^{2},x\in \left[0,1\right]$, is rotated about the $x$-axis. (See Example 5.5.1.)







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