Akshada Kulkarni
National Institute of Information Technology (NIIT), Neemrana
Akshada Kulkarni has created this Calculator and 400+ more calculators!
Suman Ray Pramanik
Indian Institute of Technology (IIT), Kanpur
Suman Ray Pramanik has verified this Calculator and 100+ more calculators!

11 Other formulas that you can solve using the same Inputs

Impulsive Force
Impulsive Force=(Mass*(Final Velocity-Initial Velocity))/Time Taken to Travel GO
Specific Heat Capacity
Specific Heat Capacity=Energy Required/(Mass*Rise in Temperature) GO
Centripetal Force or Centrifugal Force when angular velocity, mass and radius of curvature are given
Centripetal Force=Mass*(Angular velocity^2)*Radius of Curvature GO
Potential Energy
Potential Energy=Mass*Acceleration Due To Gravity*Height GO
Moment of Inertia of a rod about an axis through its center of mass and perpendicular to rod
Moment of Inertia=(Mass*(Length of rod^2))/12 GO
Centripetal Force
Centripetal Force=(Mass*(Velocity)^2)/Radius GO
Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane
Moment of Inertia=(Mass*(Radius 1^2))/2 GO
Moment of inertia of a circular ring about an axis through its center and perpendicular to its plane
Moment of Inertia=Mass*(Radius 1^2) GO
Kinetic Energy
Kinetic Energy=(Mass*Velocity^2)/2 GO
Force
Force=Mass*Acceleration GO
Density
Density=Mass/Volume GO

11 Other formulas that calculate the same Output

Energy of an electron in an elliptical orbit
Energy=(-((Atomic number^2)*[Mass-e]*([Charge-e]^4))/(8*([Permitivity-vacuum]^2)*([hP]^2)*(Quantum Number^2))) GO
Total energy of electron in nth orbit
Energy=(-([Mass-e]*([Charge-e]^4)*(Atomic number^2))/(8*([Permitivity-vacuum]^2)*(Quantum Number^2)*([hP]^2))) GO
Energy Of A Moving Particle Using Wavelength
Energy=(Plancks Constant*Velocity Of Light in Vacuum)/Wavelength GO
Energy Of A Moving Particle Using Wave Number
Energy=Plancks Constant*Velocity Of Light in Vacuum*Wave Number GO
Kinetic Energy Of A Electron
Energy=-2.178*10^-18*(Atomic number)^2/(Quantum Number)^2 GO
Potential Energy Of Electron
Energy=1.085*10^-18*(Atomic number)^2/(Quantum Number)^2 GO
Total Energy Of Electron
Energy=-1.085*(Atomic number)^2/(Quantum Number)^2 GO
Energy of stationary state of hydrogen
Energy=-([Rydberg])*(1/(Quantum Number^2)) GO
Energy Of A Moving Particle Using Frequency
Energy=Plancks Constant*frequency GO
Energy of particle when de-Broglie wavelength is given
Energy=([hP]*[c])/Wavelength GO
Energy of a particle
Energy=[hP]*frequency GO

Einstein's mass-energy relation Formula

Energy=Mass*([c]^2)
e=m*([c]^2)
More formulas
De-Brogile Wavelength GO
Energy of a particle GO
Energy of particle when de-Broglie wavelength is given GO
De-Broglie's wavelength when velocity of particle is given GO
De-Broglie wavelength of particle in circular orbit GO
Number of revolutions of an electron GO
Relation between de-Broglie wavelength and kinetic energy of particle GO
de-Broglie wavelength of charged particle when potential is given GO
de-Broglie wavelength for an electron when potential is given GO
Kinetic energy when de-Broglie wavelength is given GO
Potential when de-Broglie wavelength is given GO
Potential when de-Broglie wavelength of electron is given GO

What is Einstein's mass-energy relation?

Einstein's mass-energy relation expresses the fact that mass and energy are the same physical entity and can be changed into each other. In the equation, the increased relativistic mass (m) of body times the speed of light(c) squared is equal to the kinetic energy (E) of that body.

How to Calculate Einstein's mass-energy relation?

Einstein's mass-energy relation calculator uses Energy=Mass*([c]^2) to calculate the Energy, Einstein's mass-energy relation gives the relation between the mass and energy of a particle/ electron. It states that mass and energy are the same and interchangeable under the appropriate conditions. Energy and is denoted by e symbol.

How to calculate Einstein's mass-energy relation using this online calculator? To use this online calculator for Einstein's mass-energy relation, enter Mass (m) and hit the calculate button. Here is how the Einstein's mass-energy relation calculation can be explained with given input values -> 3.186E+18 = 35.45*([c]^2).

FAQ

What is Einstein's mass-energy relation?
Einstein's mass-energy relation gives the relation between the mass and energy of a particle/ electron. It states that mass and energy are the same and interchangeable under the appropriate conditions and is represented as e=m*([c]^2) or Energy=Mass*([c]^2). Mass is the quantity of matter in a body regardless of its volume or of any forces acting on it.
How to calculate Einstein's mass-energy relation?
Einstein's mass-energy relation gives the relation between the mass and energy of a particle/ electron. It states that mass and energy are the same and interchangeable under the appropriate conditions is calculated using Energy=Mass*([c]^2). To calculate Einstein's mass-energy relation, you need Mass (m). With our tool, you need to enter the respective value for Mass and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Energy?
In this formula, Energy uses Mass. We can use 11 other way(s) to calculate the same, which is/are as follows -
  • Energy=Plancks Constant*frequency
  • Energy=-2.178*10^-18*(Atomic number)^2/(Quantum Number)^2
  • Energy=1.085*10^-18*(Atomic number)^2/(Quantum Number)^2
  • Energy=-1.085*(Atomic number)^2/(Quantum Number)^2
  • Energy=(Plancks Constant*Velocity Of Light in Vacuum)/Wavelength
  • Energy=Plancks Constant*Velocity Of Light in Vacuum*Wave Number
  • Energy=-([Rydberg])*(1/(Quantum Number^2))
  • Energy=(-((Atomic number^2)*[Mass-e]*([Charge-e]^4))/(8*([Permitivity-vacuum]^2)*([hP]^2)*(Quantum Number^2)))
  • Energy=(-([Mass-e]*([Charge-e]^4)*(Atomic number^2))/(8*([Permitivity-vacuum]^2)*(Quantum Number^2)*([hP]^2)))
  • Energy=[hP]*frequency
  • Energy=([hP]*[c])/Wavelength
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