Volume ( $V$ )

Volume measures the size of a three-dimensional region. In Euclidean space it is the Lebesgue measure

V = \int_{Ω} d x d y d z

; a layer of thickness

h

over a planar region has

V = \int h d A

Table of contents

Minim (unit)

 1  0

A historical unit of volume; in the British apothecaries' system, 480 minims make one fluid ounce. It is not generally interchangeable with an uncalibrated drop.

Gas volume

 0  0

The volume occupied by a specified gas at stated temperature and pressure.

Eudiometer

 0  0

A graduated tube for confining a gas, measuring its volume, and often examining changes after a chemical reaction. The reading requires temperature, pressure and vapor pressure corrections.

Partial molar volume ( $\overset{ˉ}{V}_{i}$ )

 0  0

The volume change per infinitesimal added amount of a component at fixed temperature, pressure and amounts of the other components:

\overset{ˉ}{V}_{i} = (\partial V / \partial n_{i})_{T, p, n_{j \neq = i}}

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Volume is a measure of the three-dimensional space that an object occupies. It quantifies how much space is contained within a solid, liquid, or gas. Volume can be expressed in various units of measurement, such as cubic meters (m³), liters (L), cubic centimeters (cm³), and gallons, among others. The method for calculating volume can vary depending on the shape of the object: 1. **Rectangular Prism (Box)**: Volume = length × width × height 2.

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