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Rest Energy

Key Stage 5

Meaning

Rest energy is the energy associated with the mass of a particle, by the mass-energy equivalence, which is stationary relative to the observer.

About Rest Energy

The rest energy of subatomic particles is usually quoted in electron-volts (eV) or megaelectron-volts (MeV).
Rest energy is a scalar quantity as it has magnitude but does not have a direction.
The rest energy of a subatomic particle is released in an annihilation with its antiparticle.
The total rest energy is the product of the rest mass and the speed of light squared.

Equation

The rest energy is given by the equation

\(E=mc^2\)

Where

\(E =\) The rest energy of a particle.

\(m =\) The rest mass of a particle.

\(c =\) The speed of light (\(3.00\times10^{8}ms^{-1}\) in a vacuum).

Examples

Particle Rest Mass / kg Unified Atomic Mass Units Rest Energy / MeV
Proton (\(p\)) \(1.67\times10^{-27}\) \(1.007\) \(938\)
Neutron (\(n\)) \(1.67\times10^{-27}\) \(1.009\) \(939\)
Electron (\(e\)) \(9.11\times10^{-31}\) \(0.05486\) \(5.11\)
Muon (\(\mu\)) \(1.88\times10^{-28}\) \(0.1134\) \(106\)
π-meson (\(\pi^±\)) \(2.49\times10^{-28}\) \(0.1500\) \(140\)
π-meson (\(\pi^0\)) \(2.41\times10^{-28}\) \(0.1449\) \(135\)
K-meson (\(K^±\)) \(8.80\times10^{-28}\) \(0.5300\) \(494\)
K-meson (\(K^0\)) \(8.87\times10^{-28}\) \(0.5442\) \(498\)
Photon (\(\gamma\)) \(0\) \(0\) \(0\)
Neutrino (\(\nu\)) \(0\) \(0\) \(0\)