# Consider the random process (U(t)=A), where (A) is a random variable uniformly distributed on ((-1,1)). (a) Sketch

## Question:

Consider the random process \(U(t)=A\), where \(A\) is a random variable uniformly distributed on \((-1,1)\).

**(a)** Sketch some sample functions of this process.

**(b)** Find the time autocorrelation function of \(U(t)\).

**(c)** Find the statistical autocorrelation function of \(U(t)\).

**(d)** Is \(U(t)\) wide-sense stationary? Is it strictly stationary?

**(e)** Is \(U(t)\) an ergodic random process? Explain.

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