Forces on Charges Moving in Magnetic Fields Calculator

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✖Charge Velocity is defined as the speed with which charge drifts in a conductor.ⓘ Charge Velocity [u]			+10% -10%
✖Magnetic Flux Density is amount of magnetic flux through unit area taken perpendicular to direction of magnetic flux.ⓘ Magnetic Flux Density [B]			+10% -10%
✖Angle between Vectors is defined as the angle made by the two vectors on a two phase plane with respect to the direction of movement of each other.ⓘ Angle between Vectors [θ]			+10% -10%

✖Force between poles is the most elementary force between magnets is the magnetic dipole–dipole interaction.ⓘ Forces on Charges Moving in Magnetic Fields [F]

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Formula

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Forces on Charges Moving in Magnetic Fields

Formula

`"F" = "[Charge-e]"*"u"*"B"*(sin("θ"))`

Example

`"9.1E^-15N"="[Charge-e]"*"4.25e6m/s"*"0.019T"*(sin("45°"))`

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Forces on Charges Moving in Magnetic Fields Solution

STEP 0: Pre-Calculation Summary

Formula Used

Force = [Charge-e]*Charge Velocity*Magnetic Flux Density*(sin(Angle between Vectors))
F = [Charge-e]*u*B*(sin(θ))
This formula uses 1 Constants, 1 Functions, 4 Variables

Constants Used

[Charge-e] - Charge of electron Value Taken As 1.60217662E-19 Coulomb

Functions Used

sin - Trigonometric sine function, sin(Angle)

Variables Used

Force - (Measured in Newton) - Force between poles is the most elementary force between magnets is the magnetic dipole–dipole interaction.
Charge Velocity - (Measured in Meter per Second) - Charge Velocity is defined as the speed with which charge drifts in a conductor.
Magnetic Flux Density - (Measured in Tesla) - Magnetic Flux Density is amount of magnetic flux through unit area taken perpendicular to direction of magnetic flux.
Angle between Vectors - (Measured in Radian) - Angle between Vectors is defined as the angle made by the two vectors on a two phase plane with respect to the direction of movement of each other.

STEP 1: Convert Input(s) to Base Unit

Charge Velocity: 4250000 Meter per Second --> 4250000 Meter per Second No Conversion Required
Magnetic Flux Density: 0.019 Tesla --> 0.019 Tesla No Conversion Required
Angle between Vectors: 45 Degree --> 0.785398163397301 Radian (Check conversion here)

STEP 2: Evaluate Formula

Substituting Input Values in Formula

F = [Charge-e]*u*B*(sin(θ)) --> [Charge-e]*4250000*0.019*(sin(0.785398163397301))

Evaluating ... ...

F = 9.14824786773253E-15

STEP 3: Convert Result to Output's Unit

9.14824786773253E-15 Newton --> No Conversion Required

FINAL ANSWER

9.14824786773253E-15 Newton <-- Force

(Calculation completed in 00.000 seconds)

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Credits

Created by Parminder Singh

Chandigarh University (CU), Punjab

Parminder Singh has created this Calculator and 50+ more calculators!

Verified by Aman Dhussawat

GURU TEGH BAHADUR INSTITUTE OF TECHNOLOGY (GTBIT), NEW DELHI

Aman Dhussawat has verified this Calculator and 9 more calculators!

< 23 Basics of Magnetism Calculators

Mutual Inductance

Go Mutual Inductance = [Permeability-vacuum]*Relative Permeability*Area of Coil*Number of Conductors*Secondary Turns of Coil/Mean Length

Magnetic Potential

Go Magnetic Potential = (Magnetic Moment)/(4*pi*[Permeability-vacuum]*Relative Permeability*Pole Distance)

Flux Density in Toroidal Core

Go Magnetic Flux Density = (Relative Permeability*Secondary Turns of Coil*Current)/(pi*Inner Diameter)

Forces on Charges Moving in Magnetic Fields

Go Force = [Charge-e]*Charge Velocity*Magnetic Flux Density*(sin(Angle between Vectors))

Forces on Current Carrying Wires

Go Force = Magnetic Flux Density*Current*Length of Conductor*sin(Angle between Vectors)

Average Hysteresis Power Loss

Go Hysteresis Loss = Hysteresis Constant*Frequency*(Magnetic Flux Density)^Steinmetz Coefficient

Minimum Frequency to avoid Saturation

Go Frequency = Peak Voltage/(2*pi*Secondary Turns of Coil*Area of Coil)

Reluctance

Go Reluctance = Mean Length/(Magnetic Permeability of a Medium*Area of Coil)

Voltages Induced in Field Cutting Conductors

Go Voltage = Magnetic Flux Density*Length of Conductor*Charge Velocity

Percent Voltage Regulation

Go Percentage Regulation = ((No Load Voltage-Voltage)/Voltage)*100

Self Inductance

Go Self Inductance = (Number of Conductors*Magnetic Flux)/Current

Magnetic Flux Density using Magnetic Field Intensity

Go Magnetic Flux Density = Magnetic Permeability of a Medium*Magnetic Field Intensity

Magnetic Susceptibility

Go Magnetic Susceptibility = Intensity of Magnetization/Magnetic Field Intensity

Energy Stored in Magnetic Field

Go Energy = Magnetic Flux Density/(Magnetic Permeability of a Medium^2)

Intensity of Magnetization

Go Intensity of Magnetization = Magnetic Moment/Volume

Magnetic Flux using Flux Density

Go Magnetic Flux = Magnetic Flux Density*Area of Coil

Magnetic Flux Density

Go Magnetic Flux Density = Magnetic Flux/Area of Coil

Magnetic Field Strength

Go Magnetic Field Strength = Force/Magnetic Moment

Magnetic Flux in Core

Go Magnetic Flux = Magnetomotive Force/Reluctance

Area of Ring

Go Area of Coil = (pi*Inner Diameter^2)/4

Mean Diameter

Go Mean Diameter = Mean Length/pi

Mean Length

Go Mean Length = pi*Mean Diameter

Permeance

Go Magnetic Permeance = 1/Reluctance

Forces on Charges Moving in Magnetic Fields Formula

Force = [Charge-e]*Charge Velocity*Magnetic Flux Density*(sin(Angle between Vectors))
F = [Charge-e]*u*B*(sin(θ))

Define magnetic flux through an area?

Magnetic flux is a measure of the quantity of magnetism, being the total number of magnetic lines of force passing through a specified area in a magnetic field. Magnetic flux through a plane of area A placed in a uniform magnetic field B can be written as
ϕ =B.A=BAcosθ

How to Calculate Forces on Charges Moving in Magnetic Fields?

Forces on Charges Moving in Magnetic Fields calculator uses Force = [Charge-e]*Charge Velocity*Magnetic Flux Density*(sin(Angle between Vectors)) to calculate the Force, The Forces on Charges Moving in Magnetic Fields formula is defined as the force acting on a charge perpendicular to the direction of its movement through a magnetic field. Force is denoted by F symbol.

How to calculate Forces on Charges Moving in Magnetic Fields using this online calculator? To use this online calculator for Forces on Charges Moving in Magnetic Fields, enter Charge Velocity (u), Magnetic Flux Density (B) & Angle between Vectors (θ) and hit the calculate button. Here is how the Forces on Charges Moving in Magnetic Fields calculation can be explained with given input values -> 9.1E-15 = [Charge-e]*4250000*0.019*(sin(0.785398163397301)).

FAQ

What is Forces on Charges Moving in Magnetic Fields?

The Forces on Charges Moving in Magnetic Fields formula is defined as the force acting on a charge perpendicular to the direction of its movement through a magnetic field and is represented as F = [Charge-e]*u*B*(sin(θ)) or Force = [Charge-e]*Charge Velocity*Magnetic Flux Density*(sin(Angle between Vectors)). Charge Velocity is defined as the speed with which charge drifts in a conductor, Magnetic Flux Density is amount of magnetic flux through unit area taken perpendicular to direction of magnetic flux & Angle between Vectors is defined as the angle made by the two vectors on a two phase plane with respect to the direction of movement of each other.

How to calculate Forces on Charges Moving in Magnetic Fields?

The Forces on Charges Moving in Magnetic Fields formula is defined as the force acting on a charge perpendicular to the direction of its movement through a magnetic field is calculated using Force = [Charge-e]*Charge Velocity*Magnetic Flux Density*(sin(Angle between Vectors)). To calculate Forces on Charges Moving in Magnetic Fields, you need Charge Velocity (u), Magnetic Flux Density (B) & Angle between Vectors (θ). With our tool, you need to enter the respective value for Charge Velocity, Magnetic Flux Density & Angle between Vectors 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 Force?

In this formula, Force uses Charge Velocity, Magnetic Flux Density & Angle between Vectors. We can use 1 other way(s) to calculate the same, which is/are as follows -

Force = Magnetic Flux Density*Current*Length of Conductor*sin(Angle between Vectors)

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