Cavalieri's theorem in three dimensions lays stipulations for two regions having equal values for this quantity.
Cavalieri's theorem in three dimensions lays stipulations for two regions having equal values for this quantity. The doubling of this quantity is the subject of the Banach-Tarski paradox. This quantity for a parallelepiped can be calculated by taking the cross product of two vectors and then taking the dot product with a third vector. This quantity for a (*) Klein bottle is zero, and Gabriel's horn has a finite value for it. This quantity can be computed for solids of revolution by the shell and washer methods, and it is equal to 4/3πr3 for a sphere. For 10 points, name this quantity, the amount of space enclosed by some boundary, which can be measured in meters cubed or liters.
Cavalieri's theorem in three dimensions lays stipulations for two regions having equal values for this quantity.
{Volume}