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Angular Momentum using Radius of Orbit Calculator

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✖Atomic Mass is approximately equivalent to the number of protons and neutrons in the atom (the mass number).ⓘ Atomic Mass [M]			+10% -10%
✖Velocity is a vector quantity (it has both magnitude and direction) and is the rate of change of the position of an object with respect to time.ⓘ Velocity [v]			+10% -10%
✖Radius of Orbit is the distance from the center of orbit of an electron to a point on its surface.ⓘ Radius of Orbit [r_orbit]			+10% -10%

✖Angular Momentum using Radius Orbit is the degree to which a body rotates, gives its angular momentum.ⓘ Angular Momentum using Radius of Orbit [L_RO]

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Angular Momentum using Radius of Orbit Solution

STEP 0: Pre-Calculation Summary

Formula Used

Angular Momentum using Radius Orbit = Atomic Mass*Velocity*Radius of Orbit
L_RO = M*v*r_orbit
This formula uses 4 Variables

Variables Used

Angular Momentum using Radius Orbit - (Measured in Kilogram Square Meter per Second) - Angular Momentum using Radius Orbit is the degree to which a body rotates, gives its angular momentum.
Atomic Mass - (Measured in Kilogram) - Atomic Mass is approximately equivalent to the number of protons and neutrons in the atom (the mass number).
Velocity - (Measured in Meter per Second) - Velocity is a vector quantity (it has both magnitude and direction) and is the rate of change of the position of an object with respect to time.
Radius of Orbit - (Measured in Meter) - Radius of Orbit is the distance from the center of orbit of an electron to a point on its surface.

STEP 1: Convert Input(s) to Base Unit

Atomic Mass: 34 Dalton --> 5.64580200033266E-26 Kilogram (Check conversion here)
Velocity: 60 Meter per Second --> 60 Meter per Second No Conversion Required
Radius of Orbit: 100 Nanometer --> 1E-07 Meter (Check conversion here)

STEP 2: Evaluate Formula

Substituting Input Values in Formula

L_RO = M*v*r_orbit --> 5.64580200033266E-26*60*1E-07

Evaluating ... ...

L_RO = 3.3874812001996E-31

STEP 3: Convert Result to Output's Unit

3.3874812001996E-31 Kilogram Square Meter per Second --> No Conversion Required

FINAL ANSWER

3.3874812001996E-31 ≈ 3.4E-31 Kilogram Square Meter per Second <-- Angular Momentum using Radius Orbit

(Calculation completed in 00.004 seconds)

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National Institute of Technology (NIT), Jamshedpur

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< Radius of Bohr's Orbit Calculators

Radius of Bohr's Orbit

LaTeX Go Radius of Orbit given AN = ((Quantum Number^2)*([hP]^2))/(4*(pi^2)*[Mass-e]*[Coulomb]*Atomic Number*([Charge-e]^2))

Radius of Bohr's Orbit for Hydrogen Atom

LaTeX Go Radius of Orbit given AV = ((Quantum Number^2)*([hP]^2))/(4*(pi^2)*[Mass-e]*[Coulomb]*([Charge-e]^2))

Radius of Bohr's Orbit given Atomic Number

LaTeX Go Radius of Orbit given AN = ((0.529/10000000000)*(Quantum Number^2))/Atomic Number

Radius of Orbit given Angular Velocity

LaTeX Go Radius of Orbit given AV = Velocity of Electron/Angular Velocity

< Important Formulas on Bohr's Atomic Model Calculators

Change in Wave Number of Moving Particle

LaTeX Go Wave Number of moving Particle = 1.097*10^7*((Final Quantum Number)^2-(Initial Quantum Number)^2)/((Final Quantum Number^2)*(Initial Quantum Number^2))

Atomic Mass

LaTeX Go Atomic Mass = Total Mass of Proton+Total Mass of Neutron

Number of Electrons in nth Shell

LaTeX Go Number of Electrons in nth Shell = (2*(Quantum Number^2))

Orbital Frequency of Electron

LaTeX Go Orbital Frequency = 1/Time Period of Electron

Angular Momentum using Radius of Orbit Formula

LaTeX Go

Angular Momentum using Radius Orbit = Atomic Mass*Velocity*Radius of Orbit
L_RO = M*v*r_orbit

What is Bohr's theory?

Bohr's Theory is a theory of atomic structure in which the hydrogen atom (Bohr atom ) is assumed to consist of a proton as nucleus, with a single electron moving in distinct circular orbits around it, each orbit corresponding to a specific quantized energy state.

How to Calculate Angular Momentum using Radius of Orbit?

Angular Momentum using Radius of Orbit calculator uses Angular Momentum using Radius Orbit = Atomic Mass*Velocity*Radius of Orbit to calculate the Angular Momentum using Radius Orbit, The Angular Momentum using radius of Orbit formula is defined as the rotational equivalent of linear momentum. It is an important quantity in physics because it is a conserved quantity. Angular Momentum using Radius Orbit is denoted by L_RO symbol.

How to calculate Angular Momentum using Radius of Orbit using this online calculator? To use this online calculator for Angular Momentum using Radius of Orbit, enter Atomic Mass (M), Velocity (v) & Radius of Orbit (r_orbit) and hit the calculate button. Here is how the Angular Momentum using Radius of Orbit calculation can be explained with given input values -> 3.4E-31 = 5.64580200033266E-26*60*1E-07.

FAQ

What is Angular Momentum using Radius of Orbit?

The Angular Momentum using radius of Orbit formula is defined as the rotational equivalent of linear momentum. It is an important quantity in physics because it is a conserved quantity and is represented as L_RO = M*v*r_orbit or Angular Momentum using Radius Orbit = Atomic Mass*Velocity*Radius of Orbit. Atomic Mass is approximately equivalent to the number of protons and neutrons in the atom (the mass number), Velocity is a vector quantity (it has both magnitude and direction) and is the rate of change of the position of an object with respect to time & Radius of Orbit is the distance from the center of orbit of an electron to a point on its surface.

How to calculate Angular Momentum using Radius of Orbit?

The Angular Momentum using radius of Orbit formula is defined as the rotational equivalent of linear momentum. It is an important quantity in physics because it is a conserved quantity is calculated using Angular Momentum using Radius Orbit = Atomic Mass*Velocity*Radius of Orbit. To calculate Angular Momentum using Radius of Orbit, you need Atomic Mass (M), Velocity (v) & Radius of Orbit (r_orbit). With our tool, you need to enter the respective value for Atomic Mass, Velocity & Radius of Orbit and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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