Consider the following state-space representation A = ; B = []; C = [10]. 1- The transfer function G(s) is a) G(s) = s²+45+3 1) G(s) = 52-45+3 2- The state equation in observer canonical form is a) * = [¯¹³ à] + [9] u 3- The system in the above state-space is b) x = [3] + [] u a) observable and controllable b) neither observable nor controllable 4- The system is a) Stable b) Unstable 5- The state transition matrix in time domain is [0.5 (e-3+e) 0.5 (e-t-e-t)] a) 0(t) = 0.5(e-t-e-t) 0.5 (e-³ + e-')] 6- The state response if a unit step applied is a) x(t) = 3t b) Ø(t) = [0.5(e³ + e²) 0.5(e³t — e²)] L0.5(e³-e) 0.5(e³t + e²)] b) x(t) = A A

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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Consider the following state-space representation
A =
; B = []; C = [10].
1- The transfer function G(s) is
a) G(s)
=
s²+45+3
1) G(s)
=
52-45+3
2- The state equation in observer canonical form is
a) * = [¯¹³ à] + [9] u
3- The system in the above state-space is
b) x = [3] + [] u
a) observable and controllable b) neither observable nor controllable
4- The system is
a) Stable
b) Unstable
5- The state transition matrix in time domain is
[0.5 (e-3+e) 0.5 (e-t-e-t)]
a) 0(t) = 0.5(e-t-e-t) 0.5 (e-³ + e-')]
6- The state response if a unit step applied is
a) x(t) =
3t
b) Ø(t)
=
[0.5(e³ + e²) 0.5(e³t — e²)]
L0.5(e³-e) 0.5(e³t + e²)]
b) x(t)
=
A A
Transcribed Image Text:Consider the following state-space representation A = ; B = []; C = [10]. 1- The transfer function G(s) is a) G(s) = s²+45+3 1) G(s) = 52-45+3 2- The state equation in observer canonical form is a) * = [¯¹³ à] + [9] u 3- The system in the above state-space is b) x = [3] + [] u a) observable and controllable b) neither observable nor controllable 4- The system is a) Stable b) Unstable 5- The state transition matrix in time domain is [0.5 (e-3+e) 0.5 (e-t-e-t)] a) 0(t) = 0.5(e-t-e-t) 0.5 (e-³ + e-')] 6- The state response if a unit step applied is a) x(t) = 3t b) Ø(t) = [0.5(e³ + e²) 0.5(e³t — e²)] L0.5(e³-e) 0.5(e³t + e²)] b) x(t) = A A
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