Question: Consider a random sample X = {(X1k, X2k) T, k = 1,...,n} of size 1 > 3 from a bivariate normal distribution of (X1, X2)T

 Consider a random sample X = {(X1k, X2k) T, k =

Consider a random sample X = {(X1k, X2k) T, k = 1,...,n} of size 1 > 3 from a bivariate normal distribution of (X1, X2)T with means [/1, #2), variances to?, of} and correlation p. Let E denote the 2 x 2 variance-covariance matrix. 1. Let #1 (#1, 12, 01, 02, p) o 02(1 - p")- and 12(#1, /2, 01, 02, p) of?(1 - p2) -1. Show that both mi and #2 are right-Haar priors with respect to duduzdo ,dogdo

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