Digital signal processing

2) Consider a system with transfer function $H (z) = \frac{z}{( z + 0.2 ) ( z - 0.8 )} ∣ z ∣ > 0.8$ Determine the zero-state responses to the inputs (a) $x_{a} [n] = e^{n} u [n]$ (b) $x_{b} [n] = 2^{n} u [- n - 1]$ (c) $x_{c} [n] = e^{n} u [n] + 2^{n} u [\neg n - 1]$

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Digital signal processing

2) Consider a system with transfer function

H (z) = \frac{z}{( z + 0.2 ) ( z - 0.8 )} ∣ z ∣ > 0.8

Determine the zero-state responses to the inputs (a)

x_{a} [n] = e^{n} u [n]

(b)

x_{b} [n] = 2^{n} u [- n - 1]

(c)

x_{c} [n] = e^{n} u [n] + 2^{n} u [\neg n - 1]

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(Solved): Digital signal processing 2) Consider a system with transfer function H(z)=(z+0.2)(z0.8)z ...