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The system shown in Figure Q3(a) is modified and the new block diagram of the system is as shown in Figure Q3(b). Given that the value of K = 100 and the system has been tested with three different reference inputs, which are 5 u(t), 5t u(t) and 5t^2 u(t). Based on Figure Q3(b) and by using steady state error analysis, calculate which could give infinite steady state error.

The system shown in Figure Q3(a) is modified and the new block diagram of the system is as shown in Figure Q3(b). Given that the value of K = 100 and the system has been tested with three different reference inputs, which are 5 u(t), 5t u(t) and 5t^2 u(t). Based on Figure Q3(b) and by using steady state error analysis, calculate which could give infinite steady state error.

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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The system shown in Figure Q3(a) is modified and the new block diagram of the
system is as shown in Figure Q3(b). Given that the value of K = 100 and the system
has been tested with three different reference inputs, which are 5 u(t), 5t u(t) and 5t^2
u(t). Based on Figure Q3(b) and by using steady state error analysis, calculate which
could give infinite steady state error.

0;(s) K 2s + 0.(s) s(s+ v2K) (s² +0.3s) Figure Q3(b)
Transcribed Image Text:0;(s) K 2s + 0.(s) s(s+ v2K) (s² +0.3s) Figure Q3(b)
169 R(s) C(s) s(s + 19.5) Figure Q3 (a) +
Transcribed Image Text:169 R(s) C(s) s(s + 19.5) Figure Q3 (a) +
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