9) For the circuit in Figure 3, a> @o, and s1 = -4000 rad/s and $2 = - 16,000 rad/s. The general form of the solution for the inductor current is: Determine the constants, A1 and A2: i(t) = 1,+ Ae t = 0 120 mAX 300 Ω ir a. a) A₁ = 120mA b) A₁ = 160mA c) A₁ = 120mA d) A = 50mA e) None of the above A₂ = 0 A₂ = -40mA A₂ = -20mA A₂ = -50mA -4000t -16,000t + A₂e 150 Ω 31.25 mH 500 nF( Figure: 08-21-08P8.35 Copyright © 2008 Pearson Prentice Hall, Inc. Figure 3 3 V b. For the circuit in Figure 3, determine the final value of the inductor current at t = ∞, If. a) I, = -100mA b) I, = -120mA c) I, = -140mA d) I, = 140mA e) None of the above

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9)
For the circuit in Figure 3, a> @o, and s1 = -4000 rad/s and $2 = - 16,000 rad/s. The
general form of the solution for the inductor current is:
Determine the constants, A1 and A2:
i(t) = 1,+ Ae
t = 0
120 mAX 300 Ω ir
a. a) A₁ = 120mA
b) A₁ = 160mA
c) A₁ = 120mA
d) A = 50mA
e) None of the above
A₂ = 0
A₂ = -40mA
A₂ = -20mA
A₂ = -50mA
-4000t
-16,000t
+ A₂e
150 Ω
31.25 mH 500 nF(
Figure: 08-21-08P8.35
Copyright © 2008 Pearson Prentice Hall, Inc.
Figure 3
3 V
b. For the circuit in Figure 3, determine the final value of the inductor current at t = ∞, If.
a) I, = -100mA
b) I, = -120mA
c) I, = -140mA
d) I, = 140mA
e) None of the above
Transcribed Image Text:9) For the circuit in Figure 3, a> @o, and s1 = -4000 rad/s and $2 = - 16,000 rad/s. The general form of the solution for the inductor current is: Determine the constants, A1 and A2: i(t) = 1,+ Ae t = 0 120 mAX 300 Ω ir a. a) A₁ = 120mA b) A₁ = 160mA c) A₁ = 120mA d) A = 50mA e) None of the above A₂ = 0 A₂ = -40mA A₂ = -20mA A₂ = -50mA -4000t -16,000t + A₂e 150 Ω 31.25 mH 500 nF( Figure: 08-21-08P8.35 Copyright © 2008 Pearson Prentice Hall, Inc. Figure 3 3 V b. For the circuit in Figure 3, determine the final value of the inductor current at t = ∞, If. a) I, = -100mA b) I, = -120mA c) I, = -140mA d) I, = 140mA e) None of the above
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