For the system shown x^()=[[0,2],[-3,-5]]x+[[1],[2]]u,y=[[1,1]]x,[[x_(1)(0)],[x_(2)(0)]]=[[0],[0]], and u(t)=0 (a) Obtain e^(At) using Cayley-Hamilton. (b) Obtain e^(At) by first finding (sI-A)^(-1)= Phi (s). (c) Evaluate x(t) and y(t) using time domain approach. (d) Evaluate impulse response of the system, h(t). (e) Evaluate x(t) by first obtain

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For the system shown x^()=[[0,2],[-3,-5]]x+[[1],[2]]u,y=[[1,1]]x,[[x_(1)(0)],[x_(2)(0)]]=[[0],[0]], and u(t)=0 (a) Obtain e^(At) using Cayley-Hamilton. (b) Obtain e^(At) by first finding (sI-A)^(-1)= Phi (s). (c) Evaluate x(t) and y(t) using time domain approach. (d) Evaluate impulse response of the system, h(t). (e) Evaluate x(t) by first obtaining x(s). (f) Evaluate system transfer function H(s).

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Expert Answer to - For the system shown x^()=[[0,2],[-3,-5]]x+[[1],[2]]u,y=[[1,1]]x,[[x_(1)(0)],[x_(2)(0)]]=[[0],[0]]

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Solution for - For the system shown x^()=[[0,2],[-3,-5]]x+[[1],[2]]u,y=[[1,1]]x,[[x_(1)(0)],[x_(2)(0)]]=[[0],[0]]

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This an additional answer to - For the system shown x^()=[[0,2],[-3,-5]]x+[[1],[2]]u,y=[[1,1]]x,[[x_(1)(0)],[x_(2)(0)]]=[[0],[0]]

(Solved): For the system shown x^()=[[0,2],[-3,-5]]x+[[1],[2]]u,y=[[1,1]]x,[[x_(1)(0)],[x_(2)(0)]]=[[0],[0]] ...

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