Assignment 1: Due 9.5.05
From Nilsson and Riedel: 1.19, 1.22, 2.11, 2.22, 2.33, 2.34, 2.383.18, 3.21
Assignment 2: Due 9.12.05
From Nilsson and Riedel: 3.6, 4.14, 4.18a, 4.36, 4.42a, 4.50, 4.54
Assignment 3: Due 9.19.05
From Nilsson and Riedel: 4.56a, 4.61, 4.69, 4.75, 4.85, 4.90, 4.94
Assignment 4: Due 9.28.05
From Nilsson and Riedel: 5.8, 5.9, 5.23, 5.38, 5.41
Assignment 5: Due 10.03.05
From Nilsson and Riedel: 5.49, 5.52 (a and b only), 6.32, 6.33, 6.50, 7.3, 7.4
Assignment 6: Due 10.17.05
From Nilsson and Riedel: 7.11, 7.26, 7.36, 7.48, 7.55, 7.89
Assignment 7: Due 10.24.05
From Nilsson and Riedel: 8.7, 8.12, 8.23, 8.51, 8.56, and
Assignment 8: Due 11.2.05
Assignment 9: Due 11.7.05
1. From Nilsson and Riedel: 7.96
2. From Nilsson and Riedel: 10.7
3. In the circuit shown in Fig. P7.53, assume that the source is a sinusoid with amplitude and polarity given, and frequency w = 1000.
4. In the circuit shown in Fig. P9.32, insert a switch in series with the voltage source with frequency w = 2000 and amplitude 20. Assume that the switch is open for t < 0, and that it closes at t = 0. Assume that for t < 0, there is no energy storage in the capacitor or inductor. Find the voltage across the 0.5 H inductor as a function of time.
NOTE: we ran out of time in problem session to complete this problem, so we will go over the initial conditions in class on Monday. We were able to use the particular solution from last week's problem (14.14 cos(2000t + p/4)), and we found the homogeneous solution in problem session today.
POSTPONED UNTIL NEXT WEEK: 5. Find the voltage across a parallel combination of R, L, and C (R = L = C = 1 with appropriate units) if the input is (a) an impulse in current, and (b) a step in current. Check that these answers are consistent.
Assignment 10:
1. Problem 5 from last week
2. From Nilsson and Riedel: 14.6
3. From Nilsson and Riedel: 14.17.
4. Plot the amplitude and phase of the transfer functions for the circuits in
a. 14.6, and
b. 14.17.
In 14.6, include the load resistor, and use the values of the components that you calculated when doing the problem.
Assignment 11: 13.8, 13.15, 13.16, 13.20, and 13.25 from the attached problems