The volume of any solid,
liquid, plasma, vacuum or theoretical object is how much three-dimensional space it occupies, often quantified
numerically. One-dimensional figures (such as lines) and two-dimensional shapes (such as squares) are assigned
zero volume in the three-dimensional space. Volume is commonly presented in units such as mL or cm3 (milliliters
or cubic centimeters).

Volumes of some simple shapes, such as regular, straight-edged and circular shapes can be easily calculated using arithmetic formulas. More complicated shapes can be calculated by integral calculus if a formula exists for its boundary. The volume of any shape can be determined by displacement. - Wikipedia

Standard units = Cubic meters (m^{3})

Volumes of some simple shapes, such as regular, straight-edged and circular shapes can be easily calculated using arithmetic formulas. More complicated shapes can be calculated by integral calculus if a formula exists for its boundary. The volume of any shape can be determined by displacement. - Wikipedia

Standard units = Cubic meters (m

cubic inch | cubic foot | gallon | cubic cm | cubic m | liter | |

1 in^{3} |
1 | 5.787 * 10^{-4} |
4.329 * 10^{-3} |
16.39 | 1.639 * 10^{-5} |
1.639 * 10^{-2} |

1 ft^{3} = |
1728 | 1 | 7.481 | 2.832 * 10^{4} |
2.832 * 10^{-2} |
28.32 |

1 gallon = | 231 | 0.1337 | 1 | 3785 | 3.78510^{-}^{3} |
3.785 |

1 cm^{3} = |
6.102 * 10^{-2} |
3.531 * 10^{-5} |
2.642 * 10^{-4} |
1 | 10^{-6} |
10^{-3} |

1 m^{3} = |
6.102 * 10^{4} |
35.31 | 264.2 | 10^{6} |
1 | 1000 |

1 li = | 61.02 | 3.531 * 10^{-2} |
0.2642 | 1000 | 10^{-3} |
1 |

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