Consider the system in the figure. The input is the function f(t) and the output is 2x+3 dx/dt x(t) K fv The matrices of the state space are 1 M c=[1 0] D=[0] a. A = fv B = M M 1 b. A= B = 1 C=[1 0] D=[0] fv K M M M. 1 C=[2 3] D=[0] c. A= K fv B = 1 M d. A= C=[2 3] D=[0] fv K B = M.
Consider the system in the figure. The input is the function f(t) and the output is 2x+3 dx/dt x(t) K fv The matrices of the state space are 1 M c=[1 0] D=[0] a. A = fv B = M M 1 b. A= B = 1 C=[1 0] D=[0] fv K M M M. 1 C=[2 3] D=[0] c. A= K fv B = 1 M d. A= C=[2 3] D=[0] fv K B = M.
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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Question
![Consider the system in the
figure. The input is the
function f(t) and the output
is 2x+3 dx/dt
x(t)
K
0000
M
fv
The matrices of the state
space are
1
H C=[1 0] D=[0]
A =
fv
K
B =
a.
M
M
1
B = 1
C=[1 0] D=[0]
b. A=
fv
M
K
LM.
1
C=[2 3] D=[0]
M.
A =
K
fv
B =
c.
M
M
1
d. A=
M c=[2 3] D=[0]
fv
K
B =
M
M](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F26f4a69e-4860-4482-b9ca-37993f4edfdf%2F5a5825f0-3cd1-44ef-813d-ff132d4b438a%2Flivp7nr_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Consider the system in the
figure. The input is the
function f(t) and the output
is 2x+3 dx/dt
x(t)
K
0000
M
fv
The matrices of the state
space are
1
H C=[1 0] D=[0]
A =
fv
K
B =
a.
M
M
1
B = 1
C=[1 0] D=[0]
b. A=
fv
M
K
LM.
1
C=[2 3] D=[0]
M.
A =
K
fv
B =
c.
M
M
1
d. A=
M c=[2 3] D=[0]
fv
K
B =
M
M
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