Solve this:
Solve this: In an A.C. sub-circuit as shown in figure, the resistance R = 0.2 Q. At a certain instant V 0.5 V A1 - 8 AIS / = 0.5 A, and current is increasing at the rate of — - T e inductance of the coil is (2) 0.02 H (4) 05 H (3) 0.01 H 0.05 H
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From the question it is clear that the circuit is a LR circuit.
Consider the circuit is a series LR circuit as shown in the fig.
Given R= 0.2Ω,
The change in potential at terminal A and B is given,
V₁-V₂= 0.5V= ΔV
Circuit current. i= 0.5 A
Rate of change of current, di/dt= 8 A (given)
Discharging voltage, ΔV= e-iR, (where e= emf in the inductor)
=>0.5= e- 0.5×0.2
=> e= 0.5-0.1= 0.4
We also know that, e= -L(di/dt)
0.4=-L×8
L= 0.05H
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Answer:
V=e+iR 0.5=e+(0.2)(0.5) e=0.4 e=L(di/dt) L=0.4/8 L=0.05H
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