Prove thatnbspis mean square continuous at time tnbsp if
A random process is said to be mean square continuous at some point in time , if
(a) Prove that is mean square continuous at time t if its correlation function, is continuous at the point
b) Prove that if is mean square continuous at time t , then the mean function must be continuous at time t.
(c) Prove that for a WSS process is continuous at is mean square continuous at all points in time.
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