A) If a sum random process is defined as X[n] = ∑i=0^n U[i] for n ≥ 0, where E[U[i]] = 0 and var

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A) If a sum random process is defined as $X[n] = \sum_{i=0}^{n} U[i]$ for $n \ge 0$, where \newline $E[U[i]] = 0$ and $var(U[i]) = \sigma_{u}^{2}$ for $i \ge 0$ and the $U[i]$ are IID, find the mean \newline and covariance sequences of $X[n]$.