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5. The figure below shows a system consisting of a continous- time LTI system followed by a sampler (, conversion to a sequen


low shows a system consisting of a continous-time LTI system followed 3. sampler (p(t) (t nT) conversion to a sequence ( y(n)
5. The figure below shows a system consisting of a continous- time LTI system followed by a sampler (, conversion to a sequence (, and an LTI discrete-time system. The continous-time LTI system is causal and satisfies the linear, constant-coefficient differential equation The input is a unit impulse a. Determine . (10 points) b. Determine the frequency response and the impulse response such that. (10 points). Conversiony(n) of %(t) w(n) inpuse train H(ew) to a sequence P(t)
low shows a system consisting of a continous-time LTI system followed 3. sampler (p(t) (t nT) conversion to a sequence ( y(n)-싸하=ye (k)s(n-k)) , and an LTI discrete time system. The continous time and satisfies the linear, constant-coefficient di dye(t) 1s dt ut xe (t) is a unit impulse δ(t) a. Determine y. (t).(10 points). b. Determine the frequency response H(eu) and the impulse response h(n) such that wn) ()0 points). elt % (t) w(n) Conversion y(n) LTI H(eiw) inpulse train to a sequence pi(t)
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Answer #1

Continuous time LT System e a SY d s tie su sTem. impulse hiam &(t) Impulse init ^s Given χ c(c) Applying nvexse Loplace tran5) Gven 2 discrete LTI İren, output JuD -jui LA0we knau

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Answer #2

Also Consider a causal LTI system described by the following difference equation. Determine the impulse response of the inverse system.                                                                                  

y[n] = 1/3 (x[n+1] + x[n]+ x[n-1])


answered by: taha
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