Converter of volume units (also capacity units). Supports 110+ different units used over the world. Gallons, litres, cubic meters, pints, barrels and 100+ other !

invalid inputs

Value | ||

Unit | ||

Decimals |

Unit | Symbol | Symbol (plain text) | Value |

Unit | Symbol | Symbol (plain text) | Value |

Unit | Symbol | Symbol (plain text) | Value |

Unit | Symbol | Symbol (plain text) | Value |

Unit | Symbol | Symbol (plain text) | Value |

Unit | Symbol | Symbol (plain text) | Value |

Unit | Symbol | Symbol (plain text) | Value |

Unit | Symbol | Symbol (plain text) | Value |

Unit | Symbol | Symbol (plain text) | Value |

- The volume is a measure of the space occupied by the body in three-dimensional space.
- The basic volume unit in SI system is
**1m**. However, it is rare used in everyday life. Most common units are - depending on region -^{3}(one cubic meter)**liters**and**gallons**. - The volume occupied by the body generally depends on external conditions (temperature, pressure). This fact must be taken into account, for example during the construction of bridges, where it is necessary to take into account the thermal expansion of metals.
**the ideal gas state equation**involves the volume occupied by the gas from its temperature and pressure. This equation is a good approximation to the behavior of real gases. The equation was formulated in the nineteenth century by Benoît Clapeyron. It takes the form:

$pv=nRT$where:

- p - pressure,

- v - volume,

- n - the number of moles of gas in the system,

- T - temperature,

- R - the gas constant amounting to $8,314 J / (mol \times K)$.

- p - pressure,
- Volume of many bodies can be computed from their dimensions. Examples are:

- Volume of a cuboid:

$V_{cuboid} = a \times b \times h$where:

- a, b are, respectively, the dimensions of the base,

- h is his height.

- a, b are, respectively, the dimensions of the base,
- Volume of a cone:

$V_{cone} = \frac{1}{3} \times S \times h$where:

- S is a field base of the cone,

- h is its height.

- S is a field base of the cone,
- Volume of a cylinder:

$V_{cylinder} = \pi \times R^2 \times h$where:

- h is the height of the cylinder,

- R is a radius of the base.

- h is the height of the cylinder,

- Volume of a cuboid:
- Most formulas to compute volume can be derived using
**calculus**.

**Enter the number to field "value"**- enter the NUMBER only, no other words, symbols or unit names. You can use dot (**.**) or comma (**,**) to enter fractions.

Examples:- 1000000
- 123,23
- 999.99999

**Find and select your starting unit in field "unit"**. Some unit calculators have huge number of different units to select from - it's just how complicated our world is...**And... you got the result**in the table below. You'll find several results for many different units - we show you all results we know at once. Just find the one you're looking for.

Tags:

Tags to Polish version:

This is permalink. Permalink is the link containing your input data. Just copy it and share your work with friends:

In December 2016 the Calculla website has been republished using new technologies and all calculators have been rewritten. Old version of the Calculla is still available through this link: v1.calculla.com. We left the version 1 of Calculla untouched for archival purposes.

Direct link to the old version: "Calculla v1" version of this calculator

Direct link to the old version: "Calculla v1" version of this calculator

So this is static version of this website.

This website works

Please enable JavaScript.