National Institute of Information Technology (NIIT), Neemrana
Akshada Kulkarni has created this Calculator and 50+ more calculators!
Suman Ray Pramanik
Indian Institute of Technology (IIT), Kanpur
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## < 1 Other formulas that you can solve using the same Inputs

Mass of moving electron
Mass of moving electron=Rest mass of electron/sqrt(1-((Velocity of electron/[c])^2)) GO

## < 1 Other formulas that calculate the same Output

Compton wavelength when Compton shift is given
Compton wavelength=Compton shift/(1-cos(Theta)) GO

### Compton wavelength of electron Formula

Compton wavelength=[hP]/(Rest mass of electron*[c])
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Specific charge GO
Mass of moving electron GO
Electric charge GO
Mass number GO
Number of neutrons GO
Wave number of electromagnetic wave GO
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Distance of closest approach GO
Energy Of A Moving Particle Using Frequency GO
Frequency Of A Moving Particle GO
Wave Number Of A Moving Particle GO
Kinetic Energy Of A Electron GO
Potential Energy Of Electron GO
Total Energy Of Electron GO
Change In Wavelength Of A Moving Particle GO
Change In Wave Number Of A Moving Particle GO
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Angular Momentum GO
Energy Of A Moving Particle Using Wavelength GO
Energy Of A Moving Particle Using Wave Number GO
De-Brogile Wavelength GO
Angular Momentum Using Quantum Number GO
Magnetic Moment GO
Velocity Of The Particle GO
Kinetic Energy In Electron Volts. GO
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Total Energy In Electron Volts GO
Wavelength Using Energy GO
Frequency Using Energy GO
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Number Of Angular Nodes GO
Number Of Nodal Planes GO
Total Number Of Nodes GO
Energy of a photon using Einstein's approach GO
Energy of 1 mole of photons GO
Threshold energy GO
Intensity of light in photo-electric effect GO
Kinetic energy of photoelectrons GO
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Radius of Bohr's orbit when atomic number is given GO
Velocity of electron in Bohr's orbit GO
Orbital frequency of an electron GO
Kinetic energy of electron when atomic number is given GO
Potential energy of electron when atomic number is given GO
Total energy of electron when atomic number is given GO
Orbital Angular Momentum GO
Spin Angular Momentum GO
Time period of revolution of electron GO
Angular velocity of electron GO
Ionization potential GO
Wave number when frequency of photon is given GO
Angular momentum of electron GO
Quantum number of electron in elliptical orbit GO
Radial momentum of an electron GO
Energy of an electron in an elliptical orbit GO
Total momentum of electrons in the elliptical orbit GO
Radius of Bohr's orbit for the Hydrogen atom GO
Total energy of electron in nth orbit 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
Einstein's mass-energy relation GO
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Number of revolutions of an electron GO
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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
Radial quantization number of electron in elliptical orbit GO
Angular quantization number of electron in elliptical orbit GO
Radial momentum of electron when angular momentum is given GO
Angular momentum of electron when radial momentum is given GO
Compton wavelength when Compton shift is given GO
Wavelength of scattered beam when Compton shift is given GO
Wavelength of incident beam when Compton shift is given GO
Threshold energy when energy of photon is given GO
Threshold frequency when threshold energy is given GO
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Radius of orbit when kinetic energy of electron is given GO
Velocity of electron in orbit when angular velocity is given GO
Radius of orbit when angular velocity is given GO
Orbital frequency when velocity of electron is given GO
Radius of orbit when potential energy of electron is given GO
Velocity of electron when time period of electron is given GO
Radius of orbit when time period of electron is given GO
Radius of orbit when total energy of electron is given GO
Uncertainty in position GO
Uncertainty in momentum GO
Uncertainty in velocity GO
Mass in Uncertainty principle GO
Uncertainty in energy GO
Uncertainty in time GO
Momentum of a particle GO
Wavelength of particle when momentum is given GO
Early form of Uncertainty principle GO
Uncertainty in position when angle of light ray is given GO
Wavelength of light ray when uncertainty in position is given GO
Angle of light ray when uncertainty in position is given GO
Uncertainty in momentum when angle of light ray is given GO
Angle of light ray when uncertainty in momentum is given GO
Wavelength when uncertainty in momentum is given GO
Uncertainty in position when uncertainty in velocity is given GO
Uncertainty in momentum when uncertainty in velocity is given GO
Mass a of microscopic particle in uncertainty relation GO
Mass b of microscopic particle in uncertainty relation GO
uncertainty in position of particle a GO
Uncertainty in position of particle b GO
Uncertainty in velocity of particle a GO
Uncertainty in velocity of particle b GO

## What is Compton wavelength?

The Compton wavelength is the quantum mechanical property of a particle and is defined as the wavelength of the particle equal to the wavelength of the photon with the same mass. It is well explained through the process called Compton scattering. The standard Compton wavelength is denoted by the Greek letter λ (Lambda).

## How to Calculate Compton wavelength of electron?

Compton wavelength of electron calculator uses Compton wavelength=[hP]/(Rest mass of electron*[c]) to calculate the Compton wavelength, The Compton wavelength of electron is equal to the wavelength of a photon whose energy is the same as the mass of that particle. . Compton wavelength and is denoted by λc symbol.

How to calculate Compton wavelength of electron using this online calculator? To use this online calculator for Compton wavelength of electron, enter Rest mass of electron (m0) and hit the calculate button. Here is how the Compton wavelength of electron calculation can be explained with given input values -> 4.555E-31 = [hP]/(2*[c]).

### FAQ

What is Compton wavelength of electron?
The Compton wavelength of electron is equal to the wavelength of a photon whose energy is the same as the mass of that particle. and is represented as λc=[hP]/(m0*[c]) or Compton wavelength=[hP]/(Rest mass of electron*[c]). Rest mass of electron is the mass of a stationary electron, also known as the invariant mass of the electron.
How to calculate Compton wavelength of electron?
The Compton wavelength of electron is equal to the wavelength of a photon whose energy is the same as the mass of that particle. is calculated using Compton wavelength=[hP]/(Rest mass of electron*[c]). To calculate Compton wavelength of electron, you need Rest mass of electron (m0). With our tool, you need to enter the respective value for Rest mass of electron 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 Compton wavelength?
In this formula, Compton wavelength uses Rest mass of electron. We can use 1 other way(s) to calculate the same, which is/are as follows -
• Compton wavelength=Compton shift/(1-cos(Theta))
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