(See Steps) Show that if X(t) is a complex wss process, then E|X(t+\tau)-X(t)|^2=2
Question: Show that if \(X(t)\) is a complex wss process, then
\[E\left\{|X(t+\tau)-X(t)|^{2}\right\}=2 \operatorname{Re}(R(0)-R(\tau))\]
Deliverable: Word Document 
(Steps Shown) Show that if X(t) is a wss process with derivative
![[Step-by-Step] Show that, if EX^2=EY^2=EX Y, then](/images/solutions/MC-solution-library-72205.jpg "[Step-by-Step] Show that, if EX^2=EY^2=EX Y, then X=Y in MS sense.")
[Step-by-Step] Show that, if EX^2=EY^2=EX Y, then X=Y in MS sense.
Solution: f_x x(x, y)=1 / π, x^2+y^2 ≤q 1; zero, otherwise.
![[See Solution] X and Y have joint](/images/solutions/MC-solution-library-72207.jpg "[See Solution] X and Y have joint density function f_x x(x, y)=lB")
[See Solution] X and Y have joint density function f_x x(x, y)=lB
(Solution Library) Given the joint probability density function
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