The Gilles & Retzbach model of a distillation column, the system model includes the dynamics of a boiler, is driven by the inputs of steam flow and the flow rate of the vapour side stream, and the measurements are the temperature changes at two different locations along the column. The state space model is given by: x = -30.3 0.00012 0 0 0 00 -6.02 0 0 -3.77 0 0 -2.80 0 0 Is the system?: a. unstable Ob. b. C. X+ 6.15 0 0 0 not unstable not asymptotically stable Od. asymptotically stable 0 0 3.04 0.052 u y = 0 0 0 0 -7.3 0 0 -25.0 X

Introductory Circuit Analysis (13th Edition)
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Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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The
Gilles & Retzbach model of a distillation column, the system model includes the dynamics of a boiler, is driven by the inputs of steam flow and
the flow rate of the vapour side stream, and the measurements are the temperature changes at two different locations along the column. The state
space model is given by:
x =
0 00
-30.3
0.00012 -6.02 0 0
0 -3.77 00
0
-2.80 0 0
Is the system?:
a. unstable
b.
C.
not unstable
x+
6.15
0
0
0
0
3.04
0 0.052
not asymptotically stable
d. asymptotically stable
-1
u y =
0
0
0
0
-7.3
0
0
-25.0
X
Transcribed Image Text:The Gilles & Retzbach model of a distillation column, the system model includes the dynamics of a boiler, is driven by the inputs of steam flow and the flow rate of the vapour side stream, and the measurements are the temperature changes at two different locations along the column. The state space model is given by: x = 0 00 -30.3 0.00012 -6.02 0 0 0 -3.77 00 0 -2.80 0 0 Is the system?: a. unstable b. C. not unstable x+ 6.15 0 0 0 0 3.04 0 0.052 not asymptotically stable d. asymptotically stable -1 u y = 0 0 0 0 -7.3 0 0 -25.0 X
For the model defined in Question 1, is the closed loop system with the negative feedback control law?
0
0 0 -1]
0
1
0
u=-Kx
==
a. unstable
b. not asymptotically stable
c. asymptotically stable
d.
not unstable
X
Transcribed Image Text:For the model defined in Question 1, is the closed loop system with the negative feedback control law? 0 0 0 -1] 0 1 0 u=-Kx == a. unstable b. not asymptotically stable c. asymptotically stable d. not unstable X
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