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Let's look at a simple application of Faraday's law. In
(Figure 1), the magnetic field in the region between the
poles of the electromagnet is uniform at any time but is
increasing at the rate of 0.020 T/s. The area of the
conducting loop in the field is 120 cm² , and the total
circuit resistance, including the meter, is 5.0 SN. Find the
magnitudes of the induced emf and the induced current
in the circuit.
Figure
< 1 of 1 >
A=120 cm²
=0.012 m2
AB/At = 0.020 T/2
Total resistance
in çireuit
and meter= 5.00
Part A - Practice Problem:
Suppose we change the apparatus so that the magnetic field increases at a rate of 0.16 T/s,
the area of the conducting loop in the field is 0.015 m² , and the total circuit resistance is 8.3
N. Find the magnitude of the induced emf.
Express your answer in millivolts.
?
E =
mV
Part B - Practice Problem:
Find the magnitude of the induced current in the circuit.
Express your answer in milliamperes.
Hνα ΑΣφ
?
I =
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Transcribed Image Text:Let's look at a simple application of Faraday's law. In (Figure 1), the magnetic field in the region between the poles of the electromagnet is uniform at any time but is increasing at the rate of 0.020 T/s. The area of the conducting loop in the field is 120 cm² , and the total circuit resistance, including the meter, is 5.0 SN. Find the magnitudes of the induced emf and the induced current in the circuit. Figure < 1 of 1 > A=120 cm² =0.012 m2 AB/At = 0.020 T/2 Total resistance in çireuit and meter= 5.00 Part A - Practice Problem: Suppose we change the apparatus so that the magnetic field increases at a rate of 0.16 T/s, the area of the conducting loop in the field is 0.015 m² , and the total circuit resistance is 8.3 N. Find the magnitude of the induced emf. Express your answer in millivolts. ? E = mV Part B - Practice Problem: Find the magnitude of the induced current in the circuit. Express your answer in milliamperes. Hνα ΑΣφ ? I =
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