Physics Lecture Review: Magnetic Forces to DC Circuits

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Vocabulary-style flashcards covering magnetic forces, field sources, induction, LC oscillations, and DC circuit rules based on lecture notes.

Last updated 5:55 AM on 7/28/26
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26 Terms

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Magnetic Force and Velocity Relationship

The magnetic force is always perpendicular to the particle’s velocity.

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Magnetic Force and Magnetic Field Relationship

The magnetic force is always perpendicular to the magnetic field.

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Work done by a Magnetic Field

A magnetic field does no work on a moving charged particle because the force is always perpendicular to the velocity, changing only direction and not speed or kinetic energy.

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Conditions for Zero Magnetic Force

The magnetic force is zero if the particle is stationary (v=0v=0), the magnetic field is zero (B=0B=0), or the velocity is parallel or antiparallel to the magnetic field (θ=90\theta = 90^{\circ} or 180180^{\circ}).

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Negative Charge Force Direction

When a charge changes from positive to negative, the magnetic force reverses direction.

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Right-Hand Rule vs. Left-Hand Rule

The right hand is used for positive charges; using the left hand for a positive charge results in the opposite (incorrect) direction.

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Uniform Circular Motion

The path followed by a charged particle when it enters a uniform magnetic field perpendicular to the field.

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Helical Path

The spiral path followed by a particle that has both parallel and perpendicular velocity components in a magnetic field.

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Biot–Savart Law

A law describing the magnetic field produced by a small current element, where the field depends on current (II), length (dldl), distance (rr), and the angle (θ\theta).

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Biot–Savart Formula

dB=μ0Idlsin(θ)4πr2dB = \frac{\mu_0 I \, dl \sin(\theta)}{4\pi r^2}

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Inverse Square Relationship in Magnetic Fields

The magnetic field from a current element decreases with the square of the distance (1/r21/r^2); doubling the distance makes the field one-fourth as strong.

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Right-Hand Rule for Wires

A method to determine field direction: point the thumb in the direction of current and curled fingers show the direction of the magnetic field.

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Ampre’s Law

Relates the magnetic field around a closed loop to the current enclosed; most useful for symmetric situations like long straight wires, solenoids, and toroids.

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Solenoid

A coil where the magnetic field inside is approximately uniform (B=μ0nIB = \mu_0 n I) and the field outside is nearly zero due to cancellation.

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Toroid

A solenoid bent into a circular ring where the magnetic field forms closed loops inside the core.

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Toroid Magnetic Field Strength

The field is stronger at the inner radius and weaker at the outer radius, following the relationship B1/rB \propto 1/r.

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Magnetic Flux (\Phi_B)

ΦB=BAcos(θ)\Phi_B = BA \cos(\theta), where variables include magnetic field strength (BB), area (AA), and angle (θ\theta).

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Faraday’s Law

States that a faster change in magnetic flux or a higher number of turns (NN) results in a larger induced emf.

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Lenz’s Law

The principle that an induced emf always opposes the change in magnetic flux that produced it, represented by the negative sign in Faraday’s Law.

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Alternating Emf (AC) in Rotating Loops

Produced as the angle between the magnetic field and the loop changes continuously, causing flux to change sinusoidally.

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Inductance

A property of a coil or circuit that measures its ability to produce an induced emf to oppose changes in current.

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Self-inductance

When a changing current in a coil induces an emf within that same coil.

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Inductor Energy Formula

Energy stored in the magnetic field surrounding the inductor, calculated as U=12LI2U = \frac{1}{2} L I^2.

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LC Circuit Energy Oscillation

The continuous transfer of energy between electric energy in the capacitor and magnetic energy in the inductor.

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Kirchhoff’s Junction Rule

The total current entering a junction must equal the total current leaving the junction.

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Parallel Circuit Voltage

The voltage across all resistors connected in parallel is the same.