6.3-15. A random process Y() = X(t) - X(1 + r) is defined in terms of a process X(t) that is at least wide-sense station

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6.3-15. A random process Y() = X(t) - X(1 + r) is defined in terms of a process X(t) that is at least wide-sense station

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6 3 15 A Random Process Y X T X 1 R Is Defined In Terms Of A Process X T That Is At Least Wide Sense Station 1
6 3 15 A Random Process Y X T X 1 R Is Defined In Terms Of A Process X T That Is At Least Wide Sense Station 1 (29.91 KiB) Viewed 88 times
6.3-15. A random process Y() = X(t) - X(1 + r) is defined in terms of a process X(t) that is at least wide-sense stationary. (a) Show that mean value of y(t) is 0 сven if X(t) has a nonzero mean value. (6) Show that oh=2[Rxx(0) - Rxx(r)] (C) If Y(!) = X(1) + X(t+1), find E[Y(1)] and oị. How do these results com- pare to those of parts (a) and (b). =
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