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(Solved): \[ \left\{X_{t}, t \in \mathbb{Z}_{\}}\right\} \] be a zero mean process. Define \[ Y_{t}=\left\{\ ...
![\[
\left\{X_{t}, t \in \mathbb{Z}_{\}}\right\}
\]
be a zero mean process.
Define
\[
Y_{t}=\left\{\begin{array}{ll}
X_{t} & \t](https://media.cheggcdn.com/media/3e8/3e821ea2-0850-47d8-830e-4edd7a120abc/phpabPnyj)
\[ \left\{X_{t}, t \in \mathbb{Z}_{\}}\right\} \] be a zero mean process. Define \[ Y_{t}=\left\{\begin{array}{ll} X_{t} & \text { teven } \\ X_{t}+1 & \text { todd } \end{array}\right. \] (i) The mean function of \( Y_{t} \) is constant over \( \mathrm{t} \).
True False