Show that the mean and variance-covariance matrix

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Let {P(µ,Σ) : µ ∈ Rk, Σ ∈ Mk} be a location-scale family on Rk. Suppose that P(0,Ik) has a Lebesgue p.d.f. that is always positive and that the mean and variance-covariance matrix of P(0,Ik) are 0 and Ik, respectively. Show that the mean and variance-covariance matrix of P(µ,Σ) are µ and Σ, respectively. 

Reference no: EM131851834

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