## Credits

National Institute of Information Technology (NIIT), Neemrana
Akshada Kulkarni has created this Calculator and 500+ more calculators!
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## Potential given de Broglie wavelength of electron Solution

STEP 0: Pre-Calculation Summary
Formula Used
electric_potential_difference = (12.27^2)/(Wavelength^2)
V = (12.27^2)/(λ^2)
This formula uses 1 Variables
Variables Used
Wavelength - Wavelength is the distance between identical points (adjacent crests) in the adjacent cycles of a waveform signal propagated in space or along a wire. (Measured in Nanometer)
STEP 1: Convert Input(s) to Base Unit
Wavelength: 2 Nanometer --> 2E-09 Meter (Check conversion here)
STEP 2: Evaluate Formula
Substituting Input Values in Formula
V = (12.27^2)/(λ^2) --> (12.27^2)/(2E-09^2)
Evaluating ... ...
V = 3.7638225E+19
STEP 3: Convert Result to Output's Unit
3.7638225E+19 Volt --> No Conversion Required
3.7638225E+19 Volt <-- Electric Potential Difference
(Calculation completed in 00.015 seconds)

## < 10+ De Broglie hypothesis Calculators

De Broglie wavelength of charged particle given potential
wavelength = [hP]/(2*[Charge-e]*Electric Potential Difference*Mass of moving electron) Go
Relation between de Broglie wavelength and kinetic energy of particle
wavelength = [hP]/sqrt(2*Kinetic Energy*Mass of moving electron) Go
Potential given de Broglie wavelength
electric_potential_difference = ([hP]^2)/(2*[Charge-e]*Mass of moving electron*(Wavelength^2)) Go
Number of revolutions of an electron
revolutions_per_second = Velocity of electron/(2*pi*Radius of orbit) Go
De Broglie wavelength of particle in circular orbit
wavelength = (2*pi*Radius of orbit)/Quantum Number Go
Kinetic energy given de Broglie wavelength
energy = ([hP]^2)/(2*Mass of moving electron*(Wavelength^2)) Go
De Broglie wavelength for an Electron given Potential
wavelength = 12.27/sqrt(Electric Potential Difference) Go
Potential given de Broglie wavelength of electron
electric_potential_difference = (12.27^2)/(Wavelength^2) Go
Energy of particle
energy = [hP]*Frequency Go
Einstein's mass energy relation
energy = Mass*([c]^2) Go

### Potential given de Broglie wavelength of electron Formula

electric_potential_difference = (12.27^2)/(Wavelength^2)
V = (12.27^2)/(λ^2)

## What is de Broglie's hypothesis of matter waves?

Louis de Broglie proposed a new speculative hypothesis that electrons and other particles of matter can behave like waves. According to de Broglie’s hypothesis, massless photons, as well as massive particles, must satisfy one common set of relations that connect the energy E with the frequency f, and the linear momentum p with the de- Broglie wavelength.

## How to Calculate Potential given de Broglie wavelength of electron?

Potential given de Broglie wavelength of electron calculator uses electric_potential_difference = (12.27^2)/(Wavelength^2) to calculate the Electric Potential Difference, The Potential given de Broglie wavelength of electron is associated with a particle/electron and is related to its de-Broglie wavelength with the further calculated value of constants. Electric Potential Difference and is denoted by V symbol.

How to calculate Potential given de Broglie wavelength of electron using this online calculator? To use this online calculator for Potential given de Broglie wavelength of electron, enter Wavelength (λ) and hit the calculate button. Here is how the Potential given de Broglie wavelength of electron calculation can be explained with given input values -> 37.63822 = (12.27^2)/(2^2).

### FAQ

What is Potential given de Broglie wavelength of electron?
The Potential given de Broglie wavelength of electron is associated with a particle/electron and is related to its de-Broglie wavelength with the further calculated value of constants and is represented as V = (12.27^2)/(λ^2) or electric_potential_difference = (12.27^2)/(Wavelength^2). Wavelength is the distance between identical points (adjacent crests) in the adjacent cycles of a waveform signal propagated in space or along a wire.
How to calculate Potential given de Broglie wavelength of electron?
The Potential given de Broglie wavelength of electron is associated with a particle/electron and is related to its de-Broglie wavelength with the further calculated value of constants is calculated using electric_potential_difference = (12.27^2)/(Wavelength^2). To calculate Potential given de Broglie wavelength of electron, you need Wavelength (λ). With our tool, you need to enter the respective value for Wavelength 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 Electric Potential Difference?
In this formula, Electric Potential Difference uses Wavelength. We can use 10 other way(s) to calculate the same, which is/are as follows -
• wavelength = (2*pi*Radius of orbit)/Quantum Number
• revolutions_per_second = Velocity of electron/(2*pi*Radius of orbit)
• wavelength = [hP]/sqrt(2*Kinetic Energy*Mass of moving electron)
• wavelength = [hP]/(2*[Charge-e]*Electric Potential Difference*Mass of moving electron)
• wavelength = 12.27/sqrt(Electric Potential Difference)
• energy = ([hP]^2)/(2*Mass of moving electron*(Wavelength^2))
• electric_potential_difference = ([hP]^2)/(2*[Charge-e]*Mass of moving electron*(Wavelength^2))
• electric_potential_difference = (12.27^2)/(Wavelength^2)
• energy = Mass*([c]^2)
• energy = [hP]*Frequency
Where is the Potential given de Broglie wavelength of electron calculator used?
Among many, Potential given de Broglie wavelength of electron calculator is widely used in real life applications like {FormulaUses}. Here are few more real life examples -
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