Electromagnetic Induction - AP Physics C: Electricity and Magnetism
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What is self-induction?
What is self-induction?
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Induction of EMF in the same coil due to changing current. Changing current creates changing magnetic field in same coil.
Induction of EMF in the same coil due to changing current. Changing current creates changing magnetic field in same coil.
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What is the role of a commutator in a generator?
What is the role of a commutator in a generator?
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Reverses current direction, maintaining output polarity. Mechanical switching device that converts AC to pulsed DC.
Reverses current direction, maintaining output polarity. Mechanical switching device that converts AC to pulsed DC.
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What does a changing magnetic field induce?
What does a changing magnetic field induce?
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An electromotive force (EMF). Changing magnetic flux creates electric field and drives current.
An electromotive force (EMF). Changing magnetic flux creates electric field and drives current.
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What happens to EMF as magnetic flux increases?
What happens to EMF as magnetic flux increases?
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EMF is induced to oppose the increase. Lenz's law - EMF opposes the flux increase.
EMF is induced to oppose the increase. Lenz's law - EMF opposes the flux increase.
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Which rule helps determine the direction of induced current?
Which rule helps determine the direction of induced current?
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Right-hand rule. Determines direction of induced current from flux change direction.
Right-hand rule. Determines direction of induced current from flux change direction.
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Determine EMF: $N = 100$, $\frac{d\text{Φ}_B}{dt} = 0.02 \text{Wb/s}$.
Determine EMF: $N = 100$, $\frac{d\text{Φ}_B}{dt} = 0.02 \text{Wb/s}$.
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$\text{EMF} = -2 \text{V}$. EMF = $-100 \times 0.02 = -2$ V from Faraday's law.
$\text{EMF} = -2 \text{V}$. EMF = $-100 \times 0.02 = -2$ V from Faraday's law.
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Find the energy stored: $L = 2 \text{H}$, $I = 3 \text{A}$.
Find the energy stored: $L = 2 \text{H}$, $I = 3 \text{A}$.
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$E = 9 \text{J}$. Using $E = \frac{1}{2} \times 2 \times 3^2 = 9$ J.
$E = 9 \text{J}$. Using $E = \frac{1}{2} \times 2 \times 3^2 = 9$ J.
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Calculate the magnetic flux: $B = 1.5 \text{T}$, $A = 3 \text{m}^2$, $\theta = 45^\text{o}$.
Calculate the magnetic flux: $B = 1.5 \text{T}$, $A = 3 \text{m}^2$, $\theta = 45^\text{o}$.
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$\text{Φ}_B \text{approx. } 3.18 \text{Wb}$. $1.5 \times 3 \times \cos(45°) = 1.5 \times 3 \times 0.707 ≈ 3.18$ Wb.
$\text{Φ}_B \text{approx. } 3.18 \text{Wb}$. $1.5 \times 3 \times \cos(45°) = 1.5 \times 3 \times 0.707 ≈ 3.18$ Wb.
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State the formula for magnetic flux.
State the formula for magnetic flux.
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$\text{Φ}_B = B \times A \times \text{cos}(\theta)$. Product of magnetic field, area, and cosine of angle between them.
$\text{Φ}_B = B \times A \times \text{cos}(\theta)$. Product of magnetic field, area, and cosine of angle between them.
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Identify the factor causing alternating current in a generator.
Identify the factor causing alternating current in a generator.
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Rotation of coil in magnetic field. Rotating coil changes flux continuously, creating sinusoidal EMF.
Rotation of coil in magnetic field. Rotating coil changes flux continuously, creating sinusoidal EMF.
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Calculate induced EMF: $B = 0.8 \text{T}$, $l = 1 \text{m}$, $v = 5 \text{m/s}$, $\theta = 90^\text{o}$.
Calculate induced EMF: $B = 0.8 \text{T}$, $l = 1 \text{m}$, $v = 5 \text{m/s}$, $\theta = 90^\text{o}$.
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$\text{EMF} = 4 \text{V}$. Motional EMF: $0.8 \times 1 \times 5 \times \sin(90°) = 4$ V.
$\text{EMF} = 4 \text{V}$. Motional EMF: $0.8 \times 1 \times 5 \times \sin(90°) = 4$ V.
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What is the purpose of laminated cores in transformers?
What is the purpose of laminated cores in transformers?
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To reduce eddy currents. Thin insulated sheets reduce circulating currents and energy loss.
To reduce eddy currents. Thin insulated sheets reduce circulating currents and energy loss.
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State the formula for induced EMF due to motion.
State the formula for induced EMF due to motion.
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$\text{EMF} = B \times l \times v \times \text{sin}(\theta)$. Motional EMF from conductor moving through magnetic field.
$\text{EMF} = B \times l \times v \times \text{sin}(\theta)$. Motional EMF from conductor moving through magnetic field.
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State the formula for magnetic flux.
State the formula for magnetic flux.
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$\text{Φ}_B = B \times A \times \text{cos}(\theta)$. Product of magnetic field, area, and cosine of angle between them.
$\text{Φ}_B = B \times A \times \text{cos}(\theta)$. Product of magnetic field, area, and cosine of angle between them.
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Calculate induced EMF: $B = 0.5 \text{T}$, $A = 2 \text{m}^2$, $dt = 0.1 \text{s}$.
Calculate induced EMF: $B = 0.5 \text{T}$, $A = 2 \text{m}^2$, $dt = 0.1 \text{s}$.
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$\text{EMF} = -10 \text{V}$. $\frac{d\text{Φ}_B}{dt} = \frac{0.5 \times 2}{0.1} = 10$, so EMF = $-10$ V.
$\text{EMF} = -10 \text{V}$. $\frac{d\text{Φ}_B}{dt} = \frac{0.5 \times 2}{0.1} = 10$, so EMF = $-10$ V.
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Identify the primary factor affecting mutual inductance.
Identify the primary factor affecting mutual inductance.
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The relative orientation of the coils. Geometric arrangement determines magnetic coupling strength between coils.
The relative orientation of the coils. Geometric arrangement determines magnetic coupling strength between coils.
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Find the induced EMF: $B = 2 \text{T}$, $A = 4 \text{m}^2$, $dt = 0.1 \text{s}$.
Find the induced EMF: $B = 2 \text{T}$, $A = 4 \text{m}^2$, $dt = 0.1 \text{s}$.
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$\text{EMF} = -80 \text{V}$. $\frac{d\text{Φ}_B}{dt} = \frac{2 \times 4}{0.1} = 80$, so EMF = $-80$ V.
$\text{EMF} = -80 \text{V}$. $\frac{d\text{Φ}_B}{dt} = \frac{2 \times 4}{0.1} = 80$, so EMF = $-80$ V.
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Identify the effect of increased coil turns on a transformer.
Identify the effect of increased coil turns on a transformer.
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Increased induced voltage. More turns in secondary winding increases output voltage.
Increased induced voltage. More turns in secondary winding increases output voltage.
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What is the unit of inductance?
What is the unit of inductance?
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Henry (H). Named after Joseph Henry, measures opposition to current change.
Henry (H). Named after Joseph Henry, measures opposition to current change.
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What is mutual induction?
What is mutual induction?
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Induction of EMF in one coil due to changing current in another. Changing current in one coil affects nearby coil's flux.
Induction of EMF in one coil due to changing current in another. Changing current in one coil affects nearby coil's flux.
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What happens to the EMF if the magnetic field is constant?
What happens to the EMF if the magnetic field is constant?
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EMF is zero; no change in flux. No flux change means no induced EMF by Faraday's law.
EMF is zero; no change in flux. No flux change means no induced EMF by Faraday's law.
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What is the unit of electromotive force (EMF)?
What is the unit of electromotive force (EMF)?
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Volt (V). Standard unit for electrical potential difference and EMF.
Volt (V). Standard unit for electrical potential difference and EMF.
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How does the number of turns affect induced EMF?
How does the number of turns affect induced EMF?
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Induced EMF is proportional to the number of turns. More turns means more flux linkages and greater total EMF.
Induced EMF is proportional to the number of turns. More turns means more flux linkages and greater total EMF.
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What changes in a transformer to induce voltage?
What changes in a transformer to induce voltage?
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Magnetic flux in the core. Alternating primary current creates changing flux in core.
Magnetic flux in the core. Alternating primary current creates changing flux in core.
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What does the EMF depend on in an AC generator?
What does the EMF depend on in an AC generator?
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Speed of rotation and magnetic field strength. Both factors determine the rate of flux change.
Speed of rotation and magnetic field strength. Both factors determine the rate of flux change.
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Identify the part of a transformer that provides isolation.
Identify the part of a transformer that provides isolation.
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The core. Iron core provides magnetic coupling while electrically isolating windings.
The core. Iron core provides magnetic coupling while electrically isolating windings.
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What is Lenz's Law?
What is Lenz's Law?
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Induced EMF opposes the change in magnetic flux. Conservation of energy principle - induced effects oppose their cause.
Induced EMF opposes the change in magnetic flux. Conservation of energy principle - induced effects oppose their cause.
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Find magnetic flux: $B = 0.6 \text{T}$, $A = 2 \text{m}^2$, $\theta = 0^\text{o}$.
Find magnetic flux: $B = 0.6 \text{T}$, $A = 2 \text{m}^2$, $\theta = 0^\text{o}$.
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$\text{Φ}_B = 1.2 \text{Wb}$. $0.6 \times 2 \times \cos(0°) = 1.2$ Wb using flux formula.
$\text{Φ}_B = 1.2 \text{Wb}$. $0.6 \times 2 \times \cos(0°) = 1.2$ Wb using flux formula.
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What reduces energy loss in transformers?
What reduces energy loss in transformers?
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Using laminated cores. Prevents eddy currents that waste energy as heat.
Using laminated cores. Prevents eddy currents that waste energy as heat.
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Identify the relationship between flux and induced EMF.
Identify the relationship between flux and induced EMF.
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Induced EMF is proportional to flux change. Faraday's law establishes this direct proportional relationship.
Induced EMF is proportional to flux change. Faraday's law establishes this direct proportional relationship.
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