Construction of a solid of revolution of the area under a curve in shells.

This illustration presents the process of constructing a solid of revolution through the shell method, shown in three stages labeled (A), (B), and (C). The goal is to revolve a bounded area between two curves around a horizontal axis to generate a 3D solid.

This diagram serves as an educational tool for calculus and integral geometry, helping students understand how to compute the volume of solids using the shell method. It’s useful for scenarios where revolving a 2D region results in a 3D object with complex internal geometry.

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