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Let X X1 X2 Xn T be a vector of

Let X = [X1, X2….Xn] T be a vector of random variables where each component is independent of the others and uniformly distributed over the interval.

(a) Find the mean vector, E [X].

(b) Find the correlation matrix, Rxx = E [XXT].

(c) Find the covariance matrix, CXX = E [(X –E[X]) (X –E[X]) T].

(a) Find the mean vector, E [X].

(b) Find the correlation matrix, Rxx = E [XXT].

(c) Find the covariance matrix, CXX = E [(X –E[X]) (X –E[X]) T].

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