Akshada Kulkarni
National Institute of Information Technology (NIIT), Neemrana
Akshada Kulkarni has created this Calculator and 100+ more calculators!

8 Other formulas that you can solve using the same Inputs

Current for a Moving Coil Galvanometer
Electric Current=(Spring constant*Angle of Deflection)/(Number of Turns of a coil*Cross sectional area*Magnetic Field) GO
Radius of electron on circular path
Radius of electron=([Mass-e]*Velocity of electron)/(Magnetic Field*[Charge-e]) GO
Magnetic Permeability
Magnetic Permeability of a medium=Magnetic Field/Magnetic Field Intensity GO
Magnetic Force
Magnetic Force=Current Magnitude*Length of Rod*Magnetic Field*sin(θ) GO
Velocity of an electron in force fields
Velocity of electron in force fields=Electric Field/Magnetic Field GO
Time period of an electron
period=(2*3.14*[Mass-e])/(Magnetic Field*[Charge-e]) GO
Magnetic Flux
Magnetic Flux=Magnetic Field*Length*Breadth*cos(θ) GO
Motional EMF
Electromotive Force=Magnetic Field*Length*Velocity GO

Angular Velocity of a particle in a magnetic field Formula

Angular velocity of particle in magnetic field=([Charge-e]*Magnetic Field)/[Mass-e]
More formulas
Thermal Voltage GO
Temperature Dependence of the Energy Bandgaps GO
Electric Field Intensity GO
Mobility of charge carriers GO
Radius of electron on circular path GO
Time period of an electron GO
Velocity of an electron due to voltage GO
Acceleration when force and electric field is present GO
Velocity of an electron in force fields GO
Path of a particle in cycloidal plane GO
Diameter of a cycloid GO
Electrostatic Deflection Sensitivity GO
Magnetic Deflection Sensitivity GO
Electron Diffusion Length GO
Hole Diffusion Length GO
Conductivity in Metals GO
Conductivity in Semiconductors GO
Einstein Equation for electrons GO
Einstein Equation for holes GO
Conductivity in Extrinsic Semiconductors (for p-type) GO
Conductivity in Extrinsic Semiconductors (for n-type) GO
Diode Equation GO
Thermal Voltage GO
Zener Diode Regulator GO
Zener Resistance or Zener Impedance GO
Transition capacitance GO
Self Resonance Frequency GO
Emitter Efficiency GO
Emitter Current GO
Base Transport Factor GO
Current Amplification factor GO
Base Transport Factor using current amplification factor GO
Current Amplification factor using Base transport factor GO
Collector current using Base transport factor GO
Collector current using Current amplification factor GO
Common collector current gain GO
Emitter current using Base Transport Factor GO
Base current using Current amplification Factor GO
Saturation voltage between drain and source GO
Saturation drain current GO
Drain current GO
Collector to emitter leakage current GO
Current density due to holes GO
Current density due to electrons GO
Current density in semiconductors GO
Intrinsic carrier concentration GO
Intrinsic carrier concentration using hole and electron carrier concentration GO
Majority Carrier Concentration GO
Maximum Efficiency Of A Steam Engine(Semiconductors) GO

How angular velocity acts in a magnetic field?

Charged particles in a magnetic field feel a force perpendicular to their velocity. The Lorentz force F in a constant magnetic field B on a particle of charge q is given by F=qvB where v is the the particle's velocity. The velocity v will always be perpendicular to the magnetic field thus resulting in a circular orbit. This gives rise to the second force acting on q from the centripetal acceleration, thus the angular velocity is F=qvB ma=qvB mv^2/r=qvB mω=qB ω=qB/m Thus, this is how we get angular velocity in a magnetic field.

How to Calculate Angular Velocity of a particle in a magnetic field?

Angular Velocity of a particle in a magnetic field calculator uses Angular velocity of particle in magnetic field=([Charge-e]*Magnetic Field)/[Mass-e] to calculate the Angular velocity of particle in magnetic field, The Angular Velocity of a particle in a magnetic field is calculated when a particle with mass m and charge q moves in a constant magnetic field B. Angular velocity of particle in magnetic field and is denoted by ω symbol.

How to calculate Angular Velocity of a particle in a magnetic field using this online calculator? To use this online calculator for Angular Velocity of a particle in a magnetic field, enter Magnetic Field (B) and hit the calculate button. Here is how the Angular Velocity of a particle in a magnetic field calculation can be explained with given input values -> 7.674E+9 = ([Charge-e]*2.5)/[Mass-e].

FAQ

What is Angular Velocity of a particle in a magnetic field?
The Angular Velocity of a particle in a magnetic field is calculated when a particle with mass m and charge q moves in a constant magnetic field B and is represented as ω=([Charge-e]*B)/[Mass-e] or Angular velocity of particle in magnetic field=([Charge-e]*Magnetic Field)/[Mass-e]. Magnetic fields are produced by electric currents, which can be macroscopic currents in wires, or microscopic currents associated with electrons in atomic orbits. .
How to calculate Angular Velocity of a particle in a magnetic field?
The Angular Velocity of a particle in a magnetic field is calculated when a particle with mass m and charge q moves in a constant magnetic field B is calculated using Angular velocity of particle in magnetic field=([Charge-e]*Magnetic Field)/[Mass-e]. To calculate Angular Velocity of a particle in a magnetic field, you need Magnetic Field (B). With our tool, you need to enter the respective value for Magnetic Field 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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