Consider the circuit shown below. Leq 1140 L L 1. Assume that I = 35mH. Using the concept of series/parallel inductors, find the equivalent inductance Leg across the terminals on the left. Fill in the blank with this value Leg = mH 2. Now assume that Leq = H and the current through this new equivalent inductance is i (t) = 4tet A fort > 0. Answer parts a and b for question 2 below a. The energy stored in the equivalent inductor in question 2 at t = 0 ms is w= b. The energy stored in the equivalent inductor in question 2 at t = 10 ms is w = places J J. Answer up to 2 decimal

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Consider the circuit shown below.
Leq
1. Assume that I = 35mH. Using the concept of series/parallel inductors, find the equivalent inductance Leg across the terminals on the
left. Fill in the blank with this value Leg =
mH
Hand the current through this new equivalent inductance is į (t) = 4tet A fort ≥ 0. Answer parts a and b
2. Now assume that Leg
for question 2 below
L
=
a. The energy stored in the equivalent inductor in question 2 at t = 0 ms is w =
b. The energy stored in the equivalent inductor in question 2 at t = 10 ms is w =
places
J. Answer up to 2 decimal
Transcribed Image Text:Consider the circuit shown below. Leq 1. Assume that I = 35mH. Using the concept of series/parallel inductors, find the equivalent inductance Leg across the terminals on the left. Fill in the blank with this value Leg = mH Hand the current through this new equivalent inductance is į (t) = 4tet A fort ≥ 0. Answer parts a and b 2. Now assume that Leg for question 2 below L = a. The energy stored in the equivalent inductor in question 2 at t = 0 ms is w = b. The energy stored in the equivalent inductor in question 2 at t = 10 ms is w = places J. Answer up to 2 decimal
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