Pappus's surface area theorem

Suppose a curve in the plane has length [math]L[/math] and centroid [math]C[/math].  The area of the surface created by revolving[br]this curve about an axis is [math]A=2\piρL[/math] where [math]ρ[/math] is the distance from the axis to [math]C[/math].[br]

Information: Pappus's surface area theorem