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Consider the system shown in Figure 2 G1 R(s) |C(s) G3 G2 Figure 2 1 . Obtain natural frequency (@n) and damping ratio (5) for G,(s)==, G,(s) =- 4s+ G,(s) = 4 , and H(s) = 0.5 Obtain inverse Laplace transform of the system for the unit step input (c(t)=?)

Consider the system shown in Figure 2 G1 R(s) |C(s) G3 G2 Figure 2 1 . Obtain natural frequency (@n) and damping ratio (5) for G,(s)==, G,(s) =- 4s+ G,(s) = 4 , and H(s) = 0.5 Obtain inverse Laplace transform of the system for the unit step input (c(t)=?)

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Consider the system shown in Figure 2 G1 R(s) C(s) G H Figure 2 a. Obtain natural frequency (@n) and damping ratio (5) for G,(s) ==, G,(s) = - 4s+2' G,(s) = 4 , and H (s) = 0.5 b. Obtain inverse Laplace transform of the system for the unit step input (c(t)=?)
Transcribed Image Text:Consider the system shown in Figure 2 G1 R(s) C(s) G H Figure 2 a. Obtain natural frequency (@n) and damping ratio (5) for G,(s) ==, G,(s) = - 4s+2' G,(s) = 4 , and H (s) = 0.5 b. Obtain inverse Laplace transform of the system for the unit step input (c(t)=?)
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