Consider a typical electrical circuit system shown in Figure 2. The circuit consisting of two resisters value R; and R: (ohm), a capacitance of value C (farad) and an inductance of value L (henry). The input is the supplied voltage V, and the output voltage is Vo. Viz R1 R2 Vo Figure 2 (). Apply Kirchhoff's voltage law or other principles to derive the input-output dynamic model equation. (1). Apply Laplace Transform to determine the model transfer function for the electrical system. (H). Estimate the transfer function for the following R; = (ohm) and R: = (ohm), L = (henry), and C = (farad) values. Task 4 R. (ohm) C (farad) (ohm) (henry) Note: Refer the Table for R1, R:, C and L values. 27 13 24
Consider a typical electrical circuit system shown in Figure 2. The circuit consisting of two resisters value R; and R: (ohm), a capacitance of value C (farad) and an inductance of value L (henry). The input is the supplied voltage V, and the output voltage is Vo. Viz R1 R2 Vo Figure 2 (). Apply Kirchhoff's voltage law or other principles to derive the input-output dynamic model equation. (1). Apply Laplace Transform to determine the model transfer function for the electrical system. (H). Estimate the transfer function for the following R; = (ohm) and R: = (ohm), L = (henry), and C = (farad) values. Task 4 R. (ohm) C (farad) (ohm) (henry) Note: Refer the Table for R1, R:, C and L values. 27 13 24
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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![Consider a typical electrical circuit system shown in Figure 2. The circuit consisting of two
resisters value R, and R2 (ohm), a capacitance of value C (farad) and an inductance of value L
(henry).
The input is the supplied voltage V, and the output voltage is Vo-
viz
R1
Vi
R2
Vo
Figure 2
(1). Apply Kirchhoffs voltage law or other principles to derive the input-output dynamic
model equation.
(i). Apply Laplace Transform to determine the model transfer function for the electrical
system.
(i). Estimate the transfer function for the following R; = (ohm) and R2 = (ohm), L = (henry),
and C = (farad) values.
Task 4
R,
(ohm)
R:
(ohm)
C (farad)
(henry)
Note: Refer the Table for R1, R2, C and L values.
27
13
24
4
lellll](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5e906592-bb55-428e-a56d-4d74d61ac9f3%2F3760230f-92b9-423e-a7a9-5e0680a70356%2Fm0ghnil_processed.png&w=3840&q=75)
Transcribed Image Text:Consider a typical electrical circuit system shown in Figure 2. The circuit consisting of two
resisters value R, and R2 (ohm), a capacitance of value C (farad) and an inductance of value L
(henry).
The input is the supplied voltage V, and the output voltage is Vo-
viz
R1
Vi
R2
Vo
Figure 2
(1). Apply Kirchhoffs voltage law or other principles to derive the input-output dynamic
model equation.
(i). Apply Laplace Transform to determine the model transfer function for the electrical
system.
(i). Estimate the transfer function for the following R; = (ohm) and R2 = (ohm), L = (henry),
and C = (farad) values.
Task 4
R,
(ohm)
R:
(ohm)
C (farad)
(henry)
Note: Refer the Table for R1, R2, C and L values.
27
13
24
4
lellll
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