What is the causality & stability status for three cases shown (aso in attached photo) ?
$$H(z) = \frac{z(z-1)}{(z+1)(z+\frac{1}{3})} $$
for three possible regions of convergence as:
a-) |z| > 1
b-) |z| < 1/3
c-) 1/3 < |z| < 1
Am i ok as below?
a) Causal & marginally stable
b) anti-causal & unstable
c) non-causal & marginally stable
What is the causality & stability status for three cases shown in attached photo?
Am i ok as below?
a) Causal & marginally stable
b) anti-causal & unstable
c) non-causal & marginally stable
What is the causality & stability status for three cases shown (aso in attached photo) ?
$$H(z) = \frac{z(z-1)}{(z+1)(z+\frac{1}{3})} $$
for three possible regions of convergence as:
a-) |z| > 1
b-) |z| < 1/3
c-) 1/3 < |z| < 1
Am i ok as below?
a) Causal & marginally stable
b) anti-causal & unstable
c) non-causal & marginally stable
What is the casualitycausality & stability status for three cases shown in attached photo?
amAm i ok as below?
a)casual Causal & marginally stable
b)anticasual anti-causal & unstable
c)noncasual non-causal & marginally stable
What is the casuality & stability status for three cases shown in attached photo?
am i ok as below?
a)casual & marginally stable
b)anticasual & unstable
c)noncasual & marginally stable
What is the causality & stability status for three cases shown in attached photo?
Am i ok as below?
a) Causal & marginally stable
b) anti-causal & unstable
c) non-causal & marginally stable
What is the casuality & stability status for three cases shown in attached photo?
am i ok as below?
a)casual & marginally stable
b)anticasual & unstable
c)noncasual & marginally stable
