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For the undamped RLC circuit shown in Figure 3.1, the input current, in, can be assumed to be in sinusoidal steady with a value of losin(wt) where w corresponds to the input frequency in radians per second and lo is the input current amg associated transfer characteristic is given by Figure 3.2, where v is the output voltage indicated in Figure 3.1. If the capacitor, C, has a value of 10 µF, show that the value of L = 520 nH. İIN C R Figure 3.1 10° 10 10L 10 10 Frequency in kHz 3 10 Figure 3.2 Write the characteristic equation for the circuit in Figure 3.1 in terms of R, L and Cand the complex frequency, s, where s = jw in sinusoidal steady state. Based on the values of L and C from question 3(a), use the transfer characteristic of Figure 3.1 to determine the value of the approximate numerical value of the resistor, R.

For the undamped RLC circuit shown in Figure 3.1, the input current, in, can be assumed to be in sinusoidal steady with a value of losin(wt) where w corresponds to the input frequency in radians per second and lo is the input current amg associated transfer characteristic is given by Figure 3.2, where v is the output voltage indicated in Figure 3.1. If the capacitor, C, has a value of 10 µF, show that the value of L = 520 nH. İIN C R Figure 3.1 10° 10 10L 10 10 Frequency in kHz 3 10 Figure 3.2 Write the characteristic equation for the circuit in Figure 3.1 in terms of R, L and Cand the complex frequency, s, where s = jw in sinusoidal steady state. Based on the values of L and C from question 3(a), use the transfer characteristic of Figure 3.1 to determine the value of the approximate numerical value of the resistor, R.

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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Question 3 3. (a) For the undamped RLC circuit shown in Figure 3.1, the input current, in, can be assumed to be in sinusoidal steady with a value of losin(wt) where w corresponds to the input frequency in radians per second and lo is the input current amg associated transfer characteristic is given by Figure 3.2, where v is the output voltage indicated in Figure 3.1. If the capacitor, C, has a value of 10 µF, show that the value of L = 520 nH. C R L Figure 3.1 10 10 10 101 10 Frequency in kHz 10° Figure 3.2 (b) Write the characteristic equation for the circuit in Figure 3.1 in terms of R, L and Cand the complex frequency, s, where s = jw in sinusoidal steady state. (c) Based on the values of L and C from question 3(a), use the transfer characteristic of Figure 3.1 to determine the value of the approximate numerical value of the resistor, R.
Transcribed Image Text:Question 3 3. (a) For the undamped RLC circuit shown in Figure 3.1, the input current, in, can be assumed to be in sinusoidal steady with a value of losin(wt) where w corresponds to the input frequency in radians per second and lo is the input current amg associated transfer characteristic is given by Figure 3.2, where v is the output voltage indicated in Figure 3.1. If the capacitor, C, has a value of 10 µF, show that the value of L = 520 nH. C R L Figure 3.1 10 10 10 101 10 Frequency in kHz 10° Figure 3.2 (b) Write the characteristic equation for the circuit in Figure 3.1 in terms of R, L and Cand the complex frequency, s, where s = jw in sinusoidal steady state. (c) Based on the values of L and C from question 3(a), use the transfer characteristic of Figure 3.1 to determine the value of the approximate numerical value of the resistor, R.
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