2. Sketch the pole zero pattern of transfer function H(s) and find the impulse response h(t) for continuous time stable LTI system, which is given by a differential equation. Text d²y(t) dy(t) 2y(t) = (k + 1)x(t) dt2 dt Calculate State equations, output equations, System Matrix and state transition matrix for H(s).

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Use k=9

2. Sketch the pole zero pattern of transfer function H(s) and find the impulse response h(t) for
continuous time stable LTI system, which is given by a differential equation.
Text
dy(t) _ 2y(t) = (k+1)x(t)
dt2
dt
Calculate State equations, output equations, System Matrix and state transition matrix for H(s).
Transcribed Image Text:2. Sketch the pole zero pattern of transfer function H(s) and find the impulse response h(t) for continuous time stable LTI system, which is given by a differential equation. Text dy(t) _ 2y(t) = (k+1)x(t) dt2 dt Calculate State equations, output equations, System Matrix and state transition matrix for H(s).
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