Difference between revisions of "Permittivity of Free Space"
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: The '''permittivity of free space''' is denoted with the Greek letter epsilon followed by a subscript of 0 (<math>\varepsilon_0</math>).  | : The '''permittivity of free space''' is denoted with the Greek letter epsilon followed by a subscript of 0 (<math>\varepsilon_0</math>).  | ||
: The [[unit]] of '''permittivity of free space''' are the [[Farad]] per [[metre]] <math>Fm^{-1}</math>.  | : The [[unit]] of '''permittivity of free space''' are the [[Farad]] per [[metre]] <math>Fm^{-1}</math>.  | ||
| − | : The '''permittivity of free space''' is a [[  | + | : The '''permittivity of free space''' is a [[Physical Constant|universal physical constant]] of [[magnitude]] <math>8.85\times10^{-12}Fm^{-1}</math>.  | 
: When an [[Electrostatic Field|electrostatic field]] propagates through a [[medium]] which is not the [[vacuum]] the [[permittivity]] of that [[medium]] is given by the product of its [[Relative Permittivity|relative permittivity]] and the '''permittivity of free space'''.  | : When an [[Electrostatic Field|electrostatic field]] propagates through a [[medium]] which is not the [[vacuum]] the [[permittivity]] of that [[medium]] is given by the product of its [[Relative Permittivity|relative permittivity]] and the '''permittivity of free space'''.  | ||
Latest revision as of 14:34, 7 September 2019
Key Stage 5
Meaning
The permittivity of free space is a measure of how easily electrostatic fields can propagate through the vacuum.
About The Permittivity of Free Space
- The permittivity of free space is denoted with the Greek letter epsilon followed by a subscript of 0 (\(\varepsilon_0\)).
 - The unit of permittivity of free space are the Farad per metre \(Fm^{-1}\).
 - The permittivity of free space is a universal physical constant of magnitude \(8.85\times10^{-12}Fm^{-1}\).
 - When an electrostatic field propagates through a medium which is not the vacuum the permittivity of that medium is given by the product of its relative permittivity and the permittivity of free space.