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This deck focuses on Electromagnetic Induction And Faradays Law, giving you a quick way to review the definitions, rules, and examples that matter most for AP Physics 2.
Study Electromagnetic Induction And Faradays Law in AP Physics 2 with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.
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Define the term 'induced current'.
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Current generated in a conductor due to a changing magnetic field. Results from Faraday's Law when flux changes through a conductor.
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This deck focuses on Electromagnetic Induction And Faradays Law, giving you a quick way to review the definitions, rules, and examples that matter most for AP Physics 2.
Work through these flashcards in short sessions. Try to answer each prompt before flipping the card, then revisit any cards you miss until the explanation feels automatic.
Answer: Current generated in a conductor due to a changing magnetic field. Results from Faraday's Law when flux changes through a conductor.
Answer: ΦB=6Wb. Use ΦB=BA: 2×3=6Wb.
Answer: A voltage generated by changing magnetic fields. The electrical potential difference created by changing magnetic flux.
Answer: ΦB. Greek letter phi with subscript B for magnetic field.
Answer: More turns increase the induced emf. Each turn contributes to the total induced emf.
Answer: A solenoid can enhance the magnetic field and hence induce emf. Multiple turns multiply the induced emf effect.
Answer: The direction of the induced current opposes the change in magnetic flux. Explains the negative sign in Faraday's Law equation.
Answer: Rate of change of magnetic flux. Faster flux changes produce larger induced emf magnitudes.
Answer: emf=−dtdΦB. The negative sign represents Lenz's Law - opposition to flux change.
Answer: Rate of change of magnetic flux. Faster flux changes produce larger induced emf magnitudes.
Answer: To measure the induced current. Detects and measures small currents in induction experiments.
Answer: emf=−2.5V. Use emf=−ΔtΔΦB=−25−10=−2.5V.
Answer: To measure the induced current. Detects and measures small currents in induction experiments.
Answer: Electromotive force. The potential difference induced by changing magnetic flux.
Answer: A closed loop allows an induced current to flow. Provides a complete path for induced current circulation.
Answer: Product of the magnetic flux and the number of turns in a coil. Total magnetic flux linking all turns of a coil.
Answer: No change in magnetic flux and no induced emf. Constant field means dtdΦB=0, so no emf.
Answer: Magnetic flux increases. More field lines pass through the same area.
Answer: The induced emf is equal to the negative rate of change of magnetic flux. This is the fundamental principle governing electromagnetic induction.
Answer: A solenoid can enhance the magnetic field and hence induce emf. Multiple turns multiply the induced emf effect.
Answer: ΦB=6Wb. Use ΦB=BA: 2×3=6Wb.
Answer: Magnetic flux is the product of the magnetic field and the area through which it passes. Quantifies how much magnetic field passes through a surface.
Answer: A voltage generated by changing magnetic fields. The electrical potential difference created by changing magnetic flux.
Answer: emf=−2.5V. Use emf=−ΔtΔΦB=−25−10=−2.5V.
Answer: Opposition to change in magnetic flux (Lenz's Law). Represents Lenz's Law - induced effects oppose the change.
Answer: Volt (V). Same unit as voltage since emf represents induced potential difference.
Answer: No change in flux, no induced emf. Uniform field means no spatial flux variation.
Answer: Opposition to change in magnetic flux (Lenz's Law). Represents Lenz's Law - induced effects oppose the change.
Answer: Resistance of the coil. Resistance affects current, not the induced emf magnitude.
Answer: Magnetic flux is directly proportional to the area. Larger area allows more field lines to pass through.
Answer: Weber (Wb). Named after Wilhelm Weber, equivalent to T⋅m2.
Answer: It changes the magnetic flux through the coil. Motion changes the magnetic flux through the coil.
Answer: No change in flux, no induced emf. Uniform field means no spatial flux variation.
Answer: No induced emf. No flux change means dtdΦB=0, so emf = 0.
Answer: No induced emf. No flux change means dtdΦB=0, so emf = 0.
Answer: emf=3V. Apply Faraday's Law: emf=−(−3)=3V.
Answer: Increases magnetic flux and induces greater emf. Larger area captures more magnetic flux for induction.
Answer: Induced emf opposes the change to conserve energy. Opposition prevents creation of energy from nothing.
Answer: ΦB=4Wb. Use ΦB=BA: 1×4=4Wb.
Answer: More turns increase the induced emf. Each turn contributes to the total induced emf.
Answer: Emf is maximized when the coil is perpendicular to the magnetic field. Maximum flux change occurs when perpendicular to field lines.
Answer: Electric generators. Converts mechanical energy to electrical energy using induction.
Answer: Increases magnetic flux and induces greater emf. Larger area captures more magnetic flux for induction.
Answer: Current generated in a conductor due to a changing magnetic field. Results from Faraday's Law when flux changes through a conductor.
Answer: Electromotive force (emf). A changing flux creates a potential difference across the conductor.
Answer: Magnetic flux is directly proportional to the area. Larger area allows more field lines to pass through.
Answer: emf=−dtdΦB. The negative sign represents Lenz's Law - opposition to flux change.
Answer: Weber (Wb). Named after Wilhelm Weber, equivalent to T⋅m2.
Answer: Resistance of the coil. Resistance affects current, not the induced emf magnitude.
Answer: emf=−5V. Apply Faraday's Law: emf=−dtdΦB=−5V.
Answer: No change in magnetic flux and no induced emf. Constant field means dtdΦB=0, so no emf.
Answer: Product of the magnetic flux and the number of turns in a coil. Total magnetic flux linking all turns of a coil.
Answer: The induced emf is equal to the negative rate of change of magnetic flux. This is the fundamental principle governing electromagnetic induction.
Answer: Volt (V). Same unit as voltage since emf represents induced potential difference.
Answer: Inducing emf in one coil due to change in current in another. Current change in one coil induces emf in nearby coil.
Answer: Electromagnetic induction. Uses changing magnetic flux to transfer energy between coils.
Answer: Magnetic flux is the product of the magnetic field and the area through which it passes. Quantifies how much magnetic field passes through a surface.
Answer: Magnetic flux increases. More field lines pass through the same area.
Answer: Emf is maximized when the coil is perpendicular to the magnetic field. Maximum flux change occurs when perpendicular to field lines.
Answer: It changes the magnetic flux through the coil. Motion changes the magnetic flux through the coil.
Answer: Tesla (T). Measures magnetic field intensity or flux density.
Answer: Inducing emf in one coil due to change in current in another. Current change in one coil induces emf in nearby coil.
Answer: ΦB=4Wb. Use ΦB=BA: 1×4=4Wb.
Answer: Increase the rate of change of magnetic flux. Faster flux changes produce larger emf by Faraday's Law.
Answer: Electric generators. Converts mechanical energy to electrical energy using induction.
Answer: Electromotive force. The potential difference induced by changing magnetic flux.
Answer: Increase the rate of change of magnetic flux. Faster flux changes produce larger emf by Faraday's Law.
Answer: Electromotive force (emf). A changing flux creates a potential difference across the conductor.
Answer: Induced emf opposes the change to conserve energy. Opposition prevents creation of energy from nothing.
Answer: A closed loop allows an induced current to flow. Provides a complete path for induced current circulation.
Answer: Electromagnetic induction. Uses changing magnetic flux to transfer energy between coils.
Answer: The direction of the induced current opposes the change in magnetic flux. Explains the negative sign in Faraday's Law equation.
Answer: Tesla (T). Measures magnetic field intensity or flux density.
Answer: emf=−5V. Apply Faraday's Law: emf=−dtdΦB=−5V.
Answer: emf=3V. Apply Faraday's Law: emf=−(−3)=3V.