Study the statistical properties of the output response of a system when the input is wide sense stationary

A signal has a mean of 5 and a variance that fluctuates over time. Can this signal be considered wide-sense stationary (WSS)?
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An LTI system has an impulse response that is zero for all values of time greater than a certain constant. What does this imply about the system?
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What does it mean if the transfer function of a system has poles outside the unit circle in the z-domain?
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How does the inclusion of a moving average (MA) term in an ARMA model affect its frequency response?
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What is the key difference between a WSS process and a strict-sense stationary (SSS) process?
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If a WSS signal passes through an LTI system, what will be the nature of the output signal?
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In an ARMA(1,1) model, what happens when the pole and zero are very close to each other in the z-domain?
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If an AR(2) process has roots that lie on the unit circle, what can be said about the process?
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How does the inclusion of a high-order AR term in an ARMA model influence its autocorrelation properties?
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What is the effect of adding a long-memory MA term to an ARMA model in the frequency domain?
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