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Motion in Electromagnetic Fields · Paper 2 — Free Physics SL Practice Questions

1ChallengeSAQ-LCyclotron and magnetic force on a current7 marksPaper 2~11 min
A rectangular current-carrying loop is placed in a uniform magnetic field directed into the page. The loop has width w=0.12 mw = 0.12\,\text{m} and height h=0.080 mh = 0.080\,\text{m}, carries a current I=5.0 AI = 5.0\,\text{A} clockwise, and the magnetic field has magnitude B=0.40 TB = 0.40\,\text{T}. The loop is free to rotate about a vertical axis through its centre. The plane of the loop is initially perpendicular to the magnetic field. - F=BILsin⁡θF = BIL\sin\theta - τ=BIANsin⁡ϕ\tau = BIAN\sin\phi, where ϕ\phi is the angle between the plane of the loop and the field direction
(a)
Calculate the magnitude of the magnetic force acting one vertical side of the loop. [2 marks]
(b)
The loop is rotated so that its plane makes angle of 30∘30^\circ with the magnetic field direction. Calculate the magnitude of the torque acting on the loop. [2 marks]
(c)
Explain why the loop experiences a torque but no net translational force in the orientation described in (b). [2 marks]
(d)
The loop in (b) is replaced by a coil of N=50N = 50 turns with the same dimensions, current, and orientation. Evaluate whether this coil would reach rotational equilibrium at the same angular position as the single-turn loop, and determine the angle at which the torque on the 50-turn coil is a maximum. [1 mark]
diagram

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