Electromotive Force about Closed Path Solution

STEP 0: Pre-Calculation Summary
Formula Used
Electromotive Force = int(Electric Field*x,x,0,Length)
emf = int(E*x,x,0,L)
This formula uses 1 Functions, 3 Variables
Functions Used
int - The definite integral can be used to calculate net signed area, which is the area above the x -axis minus the area below the x -axis., int(expr, arg, from, to)
Variables Used
Electromotive Force - (Measured in Volt) - Electromotive Force refers to the electrical pressure or push that causes electric charges to flow around a closed loop conductor.
Electric Field - (Measured in Volt per Meter) - Electric Field is defined as the electric force per unit charge.
Length - (Measured in Meter) - Length is the measurement or extent of something from end to end.
STEP 1: Convert Input(s) to Base Unit
Electric Field: 600 Volt per Meter --> 600 Volt per Meter No Conversion Required
Length: 3 Meter --> 3 Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
emf = int(E*x,x,0,L) --> int(600*x,x,0,3)
Evaluating ... ...
emf = 2700
STEP 3: Convert Result to Output's Unit
2700 Volt --> No Conversion Required
FINAL ANSWER
2700 Volt <-- Electromotive Force
(Calculation completed in 00.005 seconds)

Credits

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Created by Vignesh Naidu
Vellore Institute of Technology (VIT), Vellore,Tamil Nadu
Vignesh Naidu has created this Calculator and 25+ more calculators!
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Verified by Dipanjona Mallick
Heritage Insitute of technology (HITK), Kolkata
Dipanjona Mallick has verified this Calculator and 50+ more calculators!

20 Magnetic Forces and Materials Calculators

Biot-Savart Equation
​ Go Magnetic Field Strength = int(Electric Current*x*sin(Theta)/(4*pi*(Perpendicular Distance^2)),x,0,Integral Path Length)
Retarded Vector Magnetic Potential
​ Go Retarded Vector Magnetic Potential = int((Magnetic Permeability of Medium*Amperes Circuital Current*x)/(4*pi*Perpendicular Distance),x,0,Length)
Biot-Savart Equation using Current Density
​ Go Magnetic Field Strength = int(Current Density*x*sin(Theta)/(4*pi*(Perpendicular Distance)^2),x,0,Volume)
Vector Magnetic Potential
​ Go Vector Magnetic Potential = int(([Permeability-vacuum]*Electric Current*x)/(4*pi*Perpendicular Distance),x,0,Integral Path Length)
Vector Magnetic Potential using Current Density
​ Go Vector Magnetic Potential = int(([Permeability-vacuum]*Current Density*x)/(4*pi*Perpendicular Distance),x,0,Volume)
Magnetic Force by Lorentz Force Equation
​ Go Magnetic force = Charge of Particle*(Electric Field+(Speed of Charged Particle*Magnetic Flux Density*sin(Theta)))
Electric Potential in Magnetic Field
​ Go Electric Potential = int((Volume Charge Density*x)/(4*pi*Permittivity*Perpendicular Distance),x,0,Volume)
Resistance of Cylindrical Conductor
​ Go Resistance of Cylindrical Conductor = Length of Cylindrical Conductor/(Electrical Conductivity*Cross Sectional Area of Cylindrical)
Magnetic Scalar Potential
​ Go Magnetic Scalar Potential = -(int(Magnetic Field Strength*x,x,Upper Limit,Lower Limit))
Current Flowing through N-Turn Coil
​ Go Electric Current = (int(Magnetic Field Strength*x,x,0,Length))/Number of Turns of Coil
Magnetization using Magnetic Field Strength, and Magnetic Flux Density
​ Go Magnetization = (Magnetic Flux Density/[Permeability-vacuum])-Magnetic Field Strength
Magnetic Flux Density using Magnetic Field Strength, and Magnetization
​ Go Magnetic Flux Density = [Permeability-vacuum]*(Magnetic Field Strength+Magnetization)
Ampere's Circuital Equation
​ Go Amperes Circuital Current = int(Magnetic Field Strength*x,x,0,Integral Path Length)
Absolute Permeability using Relative Permeability and Permeability of Free Space
​ Go Absolute Permeability of Material = Relative Permeability of Material*[Permeability-vacuum]
Electromotive Force about Closed Path
​ Go Electromotive Force = int(Electric Field*x,x,0,Length)
Free Space Magnetic Flux Density
​ Go Free space Magnetic Flux Density = [Permeability-vacuum]*Magnetic Field Strength
Net Bound Current
​ Go Net Bound Current = int(Magnetization,x,0,Length)
Internal Inductance of Long Straight Wire
​ Go Internal Inductance of Long Straight Wire = Magnetic Permeability/(8*pi)
Magnetomotive Force given Reluctance and Magnetic Flux
​ Go Magnetomotive Voltage = Magnetic Flux*Reluctance
Magnetic Susceptibility using relative permeability
​ Go Magnetic Susceptibility = Magnetic Permeability-1

Electromotive Force about Closed Path Formula

Electromotive Force = int(Electric Field*x,x,0,Length)
emf = int(E*x,x,0,L)

What are the Applications of Electromotive Force about Closed Path ?

1. Generators: In a generator, mechanical energy (like from turbines) is used to rotate a conductor within a magnetic field. This changing magnetic field induces an EMF in the closed loop of the conductor, causing current to flow. This is the principle behind power plants that generate electricity for our homes and cities.

2. Electric Motors: Here, the concept flips. Electrical energy is supplied to a closed loop conductor (coil) with a magnetic field. The EMF created by the current interacts with the magnetic field, generating a force that causes the motor shaft to rotate. This is the basis for electric motors in everything from fans and power tools to electric vehicles.

How to Calculate Electromotive Force about Closed Path?

Electromotive Force about Closed Path calculator uses Electromotive Force = int(Electric Field*x,x,0,Length) to calculate the Electromotive Force, The Electromotive Force about Closed Path formula expresses Faraday's law of electromagnetic induction, which states that the electromotive force induced in a closed loop is equal to the negative of the rate of change of the magnetic flux through the loop. Electromotive Force is denoted by emf symbol.

How to calculate Electromotive Force about Closed Path using this online calculator? To use this online calculator for Electromotive Force about Closed Path, enter Electric Field (E) & Length (L) and hit the calculate button. Here is how the Electromotive Force about Closed Path calculation can be explained with given input values -> 2700 = int(600*x,x,0,3).

FAQ

What is Electromotive Force about Closed Path?
The Electromotive Force about Closed Path formula expresses Faraday's law of electromagnetic induction, which states that the electromotive force induced in a closed loop is equal to the negative of the rate of change of the magnetic flux through the loop and is represented as emf = int(E*x,x,0,L) or Electromotive Force = int(Electric Field*x,x,0,Length). Electric Field is defined as the electric force per unit charge & Length is the measurement or extent of something from end to end.
How to calculate Electromotive Force about Closed Path?
The Electromotive Force about Closed Path formula expresses Faraday's law of electromagnetic induction, which states that the electromotive force induced in a closed loop is equal to the negative of the rate of change of the magnetic flux through the loop is calculated using Electromotive Force = int(Electric Field*x,x,0,Length). To calculate Electromotive Force about Closed Path, you need Electric Field (E) & Length (L). With our tool, you need to enter the respective value for Electric Field & Length 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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