Radial momentum of an electron Calculator

Category	Chemistry ↺
Chemistry	Atomic structure ↺
Atomic-Structure	Sommerfeld model ↺

✖Radial quantization number is the number of de Broglie waves included in the radial orbits.ⓘ Radial quantization number [n_r]

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✖Radial momentum is a vector quantity that is a measure of the rotational momentum of a rotating electron in an elliptical orbit.ⓘ Radial momentum of an electron [p_r]

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Akshada Kulkarni

National Institute of Information Technology (NIIT), Neemrana

Akshada Kulkarni has created this Calculator and 300+ more calculators!

Suman Ray Pramanik

Indian Institute of Technology (IIT), Kanpur

Suman Ray Pramanik has verified this Calculator and 100+ more calculators!

< 2 Other formulas that you can solve using the same Inputs

Angular quantization number of electron in elliptical orbit

Angular quantization number=Quantum Number-Radial quantization number GO

Quantum number of electron in elliptical orbit

Quantum Number=Radial quantization number+Angular quantization number GO

< 1 Other formulas that calculate the same Output

Radial momentum of electron when angular momentum is given

Radial momentum=sqrt((Total momentum^2)-(Angular Momentum^2)) GO

Radial momentum of an electron Formula

Radial momentum=(Radial quantization number*[hP])/(2*pi)
p<sub>r</sub>=(n<sub>r</sub>*[hP])/(2*pi)

More formulas

Angular momentum of electron GO

Quantum number of electron in elliptical orbit GO

Energy of an electron in an elliptical orbit GO

Total momentum of electrons in the elliptical orbit 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

What is Sommerfeld atomic model?

Sommerfeld model was proposed to explain the fine spectrum. Sommerfeld predicted that electrons revolve in elliptical orbits as well as circular orbits. During the motion of electrons in a circular orbit, the only angle of revolution changes while the distance from the nucleus remains the same but in an elliptical orbit, both are changed. The distance from the nucleus is termed as radius vector and the angle of revolution predicted is the azimuthal angle.

How to Calculate Radial momentum of an electron?

Radial momentum of an electron calculator uses Radial momentum=(Radial quantization number*[hP])/(2*pi) to calculate the Radial momentum, The Radial momentum of an electron is a measure of the rotational momentum of a rotating electron in an elliptical orbit. Radial momentum and is denoted by p_r symbol.

How to calculate Radial momentum of an electron using this online calculator? To use this online calculator for Radial momentum of an electron, enter Radial quantization number (n_r) and hit the calculate button. Here is how the Radial momentum of an electron calculation can be explained with given input values -> 2.109E-34 = (2*[hP])/(2*pi).

FAQ

What is Radial momentum of an electron?

The Radial momentum of an electron is a measure of the rotational momentum of a rotating electron in an elliptical orbit and is represented as p_r=(n_r*[hP])/(2*pi) or Radial momentum=(Radial quantization number*[hP])/(2*pi). Radial quantization number is the number of de Broglie waves included in the radial orbits.

How to calculate Radial momentum of an electron?

The Radial momentum of an electron is a measure of the rotational momentum of a rotating electron in an elliptical orbit is calculated using Radial momentum=(Radial quantization number*[hP])/(2*pi). To calculate Radial momentum of an electron, you need Radial quantization number (n_r). With our tool, you need to enter the respective value for Radial quantization number 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 Radial momentum?

In this formula, Radial momentum uses Radial quantization number. We can use 1 other way(s) to calculate the same, which is/are as follows -

Radial momentum=sqrt((Total momentum^2)-(Angular Momentum^2))

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