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Questions and Answers
Magnetic flux equals:
Magnetic flux equals:
- $U_m = \frac{1}{2} L I^2 = -\Phi I$
- $\varepsilon = -N \frac{\Delta \Phi}{\Delta t}$
- $B = B \cdot A = BA \cos \theta$ (correct)
- $L = \mu_0 \mu_r n^2 A l$
What is the formula for induced emf in a coil?
What is the formula for induced emf in a coil?
$\varepsilon = -N \frac{\Delta \Phi}{\Delta t}$
What is the formula for EMF induced in a moving conductor?
What is the formula for EMF induced in a moving conductor?
$\varepsilon = Bvl$
If L is self inductance, emf induced $\varepsilon = -L \frac{\Delta I}{\Delta t}$, where L is the coefficient of ______
If L is self inductance, emf induced $\varepsilon = -L \frac{\Delta I}{\Delta t}$, where L is the coefficient of ______
What is the self inductance equation for a solenoid?
What is the self inductance equation for a solenoid?
What is the equation for Mutual Inductance?
What is the equation for Mutual Inductance?
What is the mutual inductance equation for a solenoid coil system?
What is the mutual inductance equation for a solenoid coil system?
What is the equation for energy stored in inductance?
What is the equation for energy stored in inductance?
Match the Primary Current with the Induced Current:
Match the Primary Current with the Induced Current:
Whenever the flux linked with a circuit changes, there is an induced emf in the circuit. This emf in the circuit lasts:
Whenever the flux linked with a circuit changes, there is an induced emf in the circuit. This emf in the circuit lasts:
An area A = 0.5 m shown in the figure is situated in a uniform magnetic field B = 4.0 Wb/m and its normal makes an angle of 60 with the field. The magnetic flux passing through the area A would be equal to
An area A = 0.5 m shown in the figure is situated in a uniform magnetic field B = 4.0 Wb/m and its normal makes an angle of 60 with the field. The magnetic flux passing through the area A would be equal to
A square of side L meters lies in the X-Y plane in a region, where the magnetic field is given by $B = B_0(2\hat{i} + 3\hat{j} + 4\hat{k}) T$, where $B_0$ is constant. The magnitude of flux passing through the square is:
A square of side L meters lies in the X-Y plane in a region, where the magnetic field is given by $B = B_0(2\hat{i} + 3\hat{j} + 4\hat{k}) T$, where $B_0$ is constant. The magnitude of flux passing through the square is:
A loop, made of straight edges has six corners at A(0, 0, 0), B(L, O, 0), C(L, L, 0), D(0, L, 0) E(0, L, L) and F(0, 0, L). A magnetic field $B = B_0(\hat{i} + \hat{k}) T$ is present in the region. The flux passing through the loop ABCDEFA (in that order) is
A loop, made of straight edges has six corners at A(0, 0, 0), B(L, O, 0), C(L, L, 0), D(0, L, 0) E(0, L, L) and F(0, 0, L). A magnetic field $B = B_0(\hat{i} + \hat{k}) T$ is present in the region. The flux passing through the loop ABCDEFA (in that order) is
An emf is produced in a coil, which is not connected to an external voltage source. This can be due to:
An emf is produced in a coil, which is not connected to an external voltage source. This can be due to:
Flashcards
Magnetic Flux
Magnetic Flux
The amount of magnetic field lines passing through a given area.
Induced EMF
Induced EMF
The emf generated in a circuit due to a changing magnetic flux.
EMF in Moving Conductor
EMF in Moving Conductor
EMF produced in a conductor moving through a magnetic field.
Self-Inductance (L)
Self-Inductance (L)
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EMF and Self-Inductance
EMF and Self-Inductance
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Self-Inductance of Solenoid
Self-Inductance of Solenoid
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Mutual Inductance (M)
Mutual Inductance (M)
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Mutual Solenoid Inductance
Mutual Solenoid Inductance
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Energy in Inductance
Energy in Inductance
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Lenz's Law
Lenz's Law
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Inductance Role
Inductance Role
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Electromagnetic induction
Electromagnetic induction
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Duration of induced EMF
Duration of induced EMF
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Magnetic Flux Calculation
Magnetic Flux Calculation
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How to produce and EMF
How to produce and EMF
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Acceleration of falling magnet
Acceleration of falling magnet
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Charge Flowing through the galvanometer
Charge Flowing through the galvanometer
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Self inductance of Solenoid
Self inductance of Solenoid
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Inductance Changes
Inductance Changes
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Oscillating metallic pendulum in magnetic field
Oscillating metallic pendulum in magnetic field
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Small magnet falling through metallic cylinder
Small magnet falling through metallic cylinder
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Force Direction
Force Direction
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Moves With a Uniform Velocity
Moves With a Uniform Velocity
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Two Circular Coils
Two Circular Coils
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Short Bar Magnet
Short Bar Magnet
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Induced Electric Field
Induced Electric Field
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Metal Rotating Rod
Metal Rotating Rod
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Time Varying Magnetic Field
Time Varying Magnetic Field
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Self-Inductance of the coil
Self-Inductance of the coil
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Effective Inductance
Effective Inductance
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Study Notes
- Electromagnetic induction involves several important formulas and concepts
Magnetic Flux
- Magnetic Flux is given by B.A or BA cos θ, where θ is the angle between the area vector A and the magnetic field B
Induced EMF in a Coil
- Induced electromotive force (EMF) in a coil: ε = -N (ΔΦ/Δt)
- N represents the number of turns in the coil
- ΔΦ/Δt represents rate of change of magnetic flux
EMF in a Moving Conductor
- EMF induced in a moving conductor: ε = Bvl
- B, v, and l are mutually perpendicular
Magnetic Flux and Self-Induction
- Magnetic flux is given as Φ = LI, where L denotes the coefficient of self-induction
Self-Inductance and EMF
- If L represents self-inductance, induced EMF is given as ε = -L(ΔI/Δt), where ΔI/Δt denotes the rate of change of current
Self-Inductance of a Solenoid
- Self-inductance of a solenoid: L = μ₀μᵣN²A/ l = μ₀μᵣn²Al
- N: total number of turns, n: number of turns per unit length, A: cross-sectional area, l: length of the solenoid, μ₀: permeability of free space and μᵣ: relative permeability
Mutual Inductance
- Mutual inductance is given as ε = -M(ΔI/Δt)
- M denoted the mutual inductance and ΔI/Δt the rate of change of current
Mutual Inductance of a Solenoid Coil System
- Mutual inductance of a solenoid coil system: M = μ₀N₁N₂A / l
- N₁ is the number of turns per meter in the solenoid
- N₂ denotes number of turns in the coil
- l: length of the system
Energy Stored in an Inductance
- Energy stored in an inductance: Uₘ = (1/2)LI² = (1/2)ΦI where L is inductance, I current and Φ is magnetic flux
Direction of Induced Current
- Straight wire-coil system:
- Current increasing results in a clockwise induced current.
- Current decreasing results in an anticlockwise induced current
- Self-inductive circuit:
- Key pressed results in an induced current opposite to the direction of the main current
- Key released results in an induced current in the direction of the main current
Magnetic-Coil System
- North pole approaching coil induces an anticlockwise current.
- North pole receding coil induces a clockwise current
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Description
Explore the fundamental formulas of electromagnetic induction, including magnetic flux, induced EMF in coils and moving conductors, self-inductance, and the self-inductance of a solenoid. Understand how these concepts relate to changing magnetic fields and induced currents. Learn about Faraday's Law and Lenz's Law.