16. Let V be a vector random variable with mean vector E(V): E(V – μν)(V – μν)΄ = Σy. Show that E(VV') = Σν + μνμν. - = M, and covariance matrix

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3.16. Let V be a vector random variable with mean vector E(V)
E(V – μν)(V – μν)' = Σy. Show that E(VV') = Σν + μνμίν.
-
My and covariance matrix
Transcribed Image Text:= 3.16. Let V be a vector random variable with mean vector E(V) E(V – μν)(V – μν)' = Σy. Show that E(VV') = Σν + μνμίν. - My and covariance matrix
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