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Consider the transfer function 6s² + 6s +12 3s² +9s +6 Which one of the following state-space representation corresponds to the observable canonical form? G(s) = a. b. d. e. Of *(t)=[₂]x) + [H]u(t)._y(t) = [4_−8]x(t) + 2u(t) *-[x+[Jut). y(t) = [01]x(t) + 2u(t) *)=x+ [12]u(t), y(t) = [0 1]x(t) + 6u(t) *(t)=[₂13]xt) + [q]u(t), y(t) = [0-4]x(t) + 2u(t) 9. *) = [% 1,]x + [q]ut), _y() -[_12_ _6]x() +6u(t) *(t)- 3x + []u(t), y(t) = [0 1]x(t) + 2u(t) None

Consider the transfer function 6s² + 6s +12 3s² +9s +6 Which one of the following state-space representation corresponds to the observable canonical form? G(s) = a. b. d. e. Of *(t)=[₂]x) + [H]u(t)._y(t) = [4_−8]x(t) + 2u(t) *-[x+[Jut). y(t) = [01]x(t) + 2u(t) *)=x+ [12]u(t), y(t) = [0 1]x(t) + 6u(t) *(t)=[₂13]xt) + [q]u(t), y(t) = [0-4]x(t) + 2u(t) 9. *) = [% 1,]x + [q]ut), _y() -[_12_ _6]x() +6u(t) *(t)- 3x + []u(t), y(t) = [0 1]x(t) + 2u(t) None

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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STATE SPACE VALUE( NEED NEAT HANDWRITTEN SOLUTION ONLY OTHERWISE DOWNVOTE).

Consider the transfer function 6s² + 6s +12 3s² +9s +6 Which one of the following state-space representation corresponds to the observable canonical form? G(s) = a. b. C. d. e. Of *(t)=[₂]x) + [H]u(t)._y(t) = [4 −8]x(t) + 2u(t) *)=[x+[Ju(t), y(t) = [01]x(t) + 2u(t) y(t) = [0 _y(© = [0 *(t)-[1]xt) + [u(t), y(t)-[-12 −6]x(t) + 6u(t) *(t)- 3x + [4]u(t), y(t) = [0 1]x(t) + 2u(t) 9. * = []x+[12]u(t), x(t) = [, 1g]x© + [q]ut), None = 1]x(t) + 6u(t) -4]x(t) + 2u(t)
Transcribed Image Text:Consider the transfer function 6s² + 6s +12 3s² +9s +6 Which one of the following state-space representation corresponds to the observable canonical form? G(s) = a. b. C. d. e. Of *(t)=[₂]x) + [H]u(t)._y(t) = [4 −8]x(t) + 2u(t) *)=[x+[Ju(t), y(t) = [01]x(t) + 2u(t) y(t) = [0 _y(© = [0 *(t)-[1]xt) + [u(t), y(t)-[-12 −6]x(t) + 6u(t) *(t)- 3x + [4]u(t), y(t) = [0 1]x(t) + 2u(t) 9. * = []x+[12]u(t), x(t) = [, 1g]x© + [q]ut), None = 1]x(t) + 6u(t) -4]x(t) + 2u(t)
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