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Solutions - Chapter 2 Discrete-Time Signals and Systems

3 2.1.

(a) T(:z:[n])

then IT I :;; lg[n]IM. So, it is stable if lg[n]l is bounded. Causal: y,[n] = g[n]z 1 [n] and 112[n] = g[n]:z:2[n], so if :z:,[n] = :z:2[n] for all n ` no, then y,[n] = 112[n] for all n `no, and the system is causal. Linear:

= g[nll Stable: Let 111 $ M …(skip)

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[Manual] Alan V. Oppenheim, Ronald W. Schafer - Discrete Time Signal processing Solution Manual (1996)
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[Manual] Alan V. Oppenheim, Ronald W. Schafer - Discrete Time Signal processing Solution Manual (1996)

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