Q2\ A continuous-time linear control system is described below, where u, x. and y are the input, the state, and the output variables, respectively. Design a state-feedback control u(t)= -Kx(1), where K is the feedback gain, such that the dominant closed-loop poles are at -5 + j4 and -10. Use Ackerman method. Plot the whole system design diagram. * (t) = 0 -5 0 -2 0 -7 -10 -2 y(t) = ( 1 1 x(t) + 1 -1 u(t). -2 0] x(t).

Power System Analysis and Design (MindTap Course List)
6th Edition
ISBN:9781305632134
Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Chapter12: Power System Controls
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Problem 12.3P
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Q2\ A continuous-time linear control system is described below, where u, x. and y are the input, the state, and
the output variables, respectively. Design a state-feedback control u(t) = -Kx(1), where K is the feedback gain,
such that the dominant closed-loop poles are at -5 + j4 and -10. Use Ackerman method. Plot the whole system
design diagram.
* (t) =
-2 0 -5
0
-2
1
0
-7 -10
y(t) = ( 1
x(t) +
1
-1 u(t).
-2
1 0]x(t).
Transcribed Image Text:Q2\ A continuous-time linear control system is described below, where u, x. and y are the input, the state, and the output variables, respectively. Design a state-feedback control u(t) = -Kx(1), where K is the feedback gain, such that the dominant closed-loop poles are at -5 + j4 and -10. Use Ackerman method. Plot the whole system design diagram. * (t) = -2 0 -5 0 -2 1 0 -7 -10 y(t) = ( 1 x(t) + 1 -1 u(t). -2 1 0]x(t).
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