A changing current in one coil will induce a current in the second coil. a) Show that if two circuits, such as the coils in Fig. 17.142, carry currents I and I2, the magnetic flux through each is & = L, h + M½ and = Lh + Mh. b) Determine a formula for the emf induced in each coil in terms of the rate of change of current in the two coils. Coil 1 Coil 2 82 (induced)

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Exercise 02
A changing current in one coil will induce a current in the second coil. a)
Show that if two circuits, such as the coils in Fig. 17.142, carry currents I and I2,
the magnetic flux through each is 1 = L1 1 + M I and P = L2 I2 + M I1.
b) Determine a formula for the emf induced in each coil in terms of the rate of
change of current in the two coils.
Coil 1 Coil 2
82
(induced)
Figure 17.140: A changing current in one coil will induce a current in the second coil.
149
Transcribed Image Text:Exercise 02 A changing current in one coil will induce a current in the second coil. a) Show that if two circuits, such as the coils in Fig. 17.142, carry currents I and I2, the magnetic flux through each is 1 = L1 1 + M I and P = L2 I2 + M I1. b) Determine a formula for the emf induced in each coil in terms of the rate of change of current in the two coils. Coil 1 Coil 2 82 (induced) Figure 17.140: A changing current in one coil will induce a current in the second coil. 149
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