
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN: 9780133923605
Author: Robert L. Boylestad
Publisher: PEARSON
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Transcribed Image Text:A) Find the differential equation of the
circuit
B). Obtain the transfer function H(s) of the
circuit
C. Obtain the impulse response h(t) of the
system
L
R₁
R₂
(1)
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- D please!arrow_forwardPlease provide help with the following as well: (b) Plot the poles and zeros of the system in part (a) (c) Is the system BIBO stable or not? Why?arrow_forwardConsider the given signal æ (t) and the impulse response function h (t) . Find y(t) = x(t) * h(t) by evaluating the convolution integrals. Convolution properties cannot be applied here. f3 1sts3 to otherise 12 0sts1 h(t) = to otherise x(t) =arrow_forward
- Reduce the function block diagram given below to find the transfer function for the system. a. What is the unit impulse response of this system in the time domain? b. What is its unit step response?arrow_forwardFind the transfer function of the following circuit where R₁=R2=10002 and C=100μ x(t) ww R₁ + C R₂ y(t) (b) Find the poles of the system. (c) Find its unit impulse response h(t). (d) Find its unit step response.arrow_forward(b) The top panel in Figure 1 shows the input and the impulse response of an LTI system. Sketch the output of the system. Note: No mathematical work is needed, use a graphical approach. x(t) h(t) 2 2 1 1 t -5 -1 1 -3 3 y(t) Figure 1: Figure for Problem 1(b).arrow_forward
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