a. Obtain the representation of the state space in a
controllable canonical form. (5p)
b. Obtain the representation of the state space in the observable
canonical form. (5p)
c. By a convenient method of performing the representation of the
state space Jordan can be obtained in canonical form
please. (Do not use similarity conversion) (5p)
y(4) + 6y + 13° +12y + 4y = u(4) + 2ü + ü + 4 u
a. Obtain the representation of the state space in a controllable canonical form. (5p) b. Obtain the representation of t
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a. Obtain the representation of the state space in a controllable canonical form. (5p) b. Obtain the representation of t
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