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Important Equations Magnitude of the Magnetic Force on a Moving Charged Particle (q) F = qvB sinθ Directional right-hand force rule for moving charges:

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Presentation on theme: "Important Equations Magnitude of the Magnetic Force on a Moving Charged Particle (q) F = qvB sinθ Directional right-hand force rule for moving charges:"— Presentation transcript:

1 Important Equations Magnitude of the Magnetic Force on a Moving Charged Particle (q) F = qvB sinθ Directional right-hand force rule for moving charges: - when the fingers of the right hand are pointed in the direction of v and then curled, the extended thumb points in the direction of the force F on a positive charge. (F is in the opposite direction for a negative charge.)

2 Magnitude of the Magnetic Field near a Long, Straight, Current-Carrying Wire: B = μ 0 I/2πd (where μ 0 = 4π x 10 -7 T.m/A, called the magnetic permeability of free space) Directional right-hand source rule: - when a current carrying wire is grasped with the right hand, the extended thumb pointing in the direction of the current, the curled fingers indicate the directional sense of the magnetic field.

3 Magnitude of the Magnetic Field at the Center of a Circular Loop of Current- Carrying Wire: B = μ 0 I/2r Magnitude of the Magnetic Field at the Center of a Solenoid (along the axis): B = μ 0 NI/L or B = μ 0 nL (where n = N/L) Magnitude of Force on a Straight, Current- Carrying Wire: F = ILB sinθ

4 Directional right-hand force rule for a current-carrying wire: - when the fingers of the right hand are pointed in the direction of the conventional current I and then curled toward the B vector, the extended thumb points in the direction of the force on the wire. Magnitude of Torque on a Single Current- Carrying Loop: τ = IAB sinθ (where IA is called the magnetic moment, m, of the loop: m = IA)

5 Magnitude of Torque on a Current- Carrying Coil (of N Loops): τ = NIAB sinθ


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