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the system as shown in Fig. Q2(b), Identify the system type. Determine the value of K to yield a steady-state error of 0.01 for an input of 0.1t. Identify the steady state error for the value of K found in Part (ii) but the input is changed to 10u(t), 20t(u(t) and 20-u(t). R(s) E(s) K(s + 7) C(s) s(s + 5)(s + 8)(s + 12) Fig. Q2(b)

the system as shown in Fig. Q2(b), Identify the system type. Determine the value of K to yield a steady-state error of 0.01 for an input of 0.1t. Identify the steady state error for the value of K found in Part (ii) but the input is changed to 10u(t), 20t(u(t) and 20-u(t). R(s) E(s) K(s + 7) C(s) s(s + 5)(s + 8)(s + 12) Fig. Q2(b)

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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For the system as shown in Fig. Q2(b),

For the system as shown in Fig. Q2(b), (i) Identify the system type. (ii) Determine the value of K to yield a steady-state error of 0.01 for an input of 0.1t. Identify the steady state error for the value of K found in Part (ii) but the input is changed to 10u(t), 20t(u(t) and 20-u(t). (iii) R(s) + E(s) C(s) K(s + 7) s(s + 5)(s + 8)(s + 12) Fig. Q2(b)
Transcribed Image Text:For the system as shown in Fig. Q2(b), (i) Identify the system type. (ii) Determine the value of K to yield a steady-state error of 0.01 for an input of 0.1t. Identify the steady state error for the value of K found in Part (ii) but the input is changed to 10u(t), 20t(u(t) and 20-u(t). (iii) R(s) + E(s) C(s) K(s + 7) s(s + 5)(s + 8)(s + 12) Fig. Q2(b)
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