The equation for the volume of this solid can be derived from the equation for the volume of a cone using Cavalieri's principle.
The equation for the volume of this solid can be derived from the equation for the volume of a cone using Cavalieri's principle. The space enclosed by one of these solids can be doubled according to the Banach-Tarski paradox. When a plane passes through the center of this solid, the resulting intersection is known as a great (*) circle. All the points on its surface are the same distance from its center. For 10 points, name this solid whose volume is four-thirds pi times r cubed and whose surface area is four pi times r squared.
The equation for the volume of this solid can be derived from the equation for the volume of a cone using Cavalieri's principle.
{sphere}