Question: Let W(t) be a standard Brownian motion. Define Note that X(0) = X(1) = 0. Find Cov(X(s),X(t)), for 0 s t 1.
Let W(t) be a standard Brownian motion. Define![]()
Note that X(0) = X(1) = 0. Find Cov(X(s),X(t)), for 0 ≤ s ≤ t ≤ 1.
X(t) = W(t) - tW (1), for all t [0,00).
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To find the covariance CovXs Xt for 0 s t 1 we need to consider the properties of the standard ... View full answer
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