**Volume of Parallelepiped Formula**

In geometry, a parallelepiped is a three-dimensional figure formed by six parallelograms. Any of the three pairs of parallel faces can be viewed as the base planes of the prism. The volume of the parallelepiped can be find if the area of the bottom and height is known. The standard notation of the parallelepiped volume is V.

**Formula of Volume of Parallelepiped**

Let S is the area of the bottom and h is the height of a parallelepiped, then the volume formula is,

\[\large V=S\times h\]

Where,

S= Area of the bottom

h= Height

**Volume of Parallelepiped Formula Solved Examples**

**Question: **Find the volume of the parallelepiped, when $20\,cm^{2}$ is the area of bottom and 10 cm is the height of the parallelepiped?

**Solution: **

Given,

Aare of the botton S = $20\,cm^{2}$

Height = 10cm

Volume formula is: $\large V=S\times h$

$V=20^{2}\times10$

$V=200\,cm^{2}$

Related Formulas | |

Weighted Mean Formula | Triangle Formula |

Volume Charge Density Formula | Algebra Formulas |

Anova Formula | Angle Formula |

Area Formulas | Antiderivative Formula |