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Posted: **Wed May 11, 2022 12:58 pm**

: Consider The Following Orthogonal Transform In A Ax Vi 32 A A Show That The Average Coefficient Variance Is Equal T 1 (40.14 KiB) Viewed 47 times

Consider the following orthogonal transform in a = AX, VI-32 A= -a Show that the average coefficient variance is equal to ož, = .e.»[E(07) + E(07)]=o Note: @ is the coefficient vector, 8 = [0.01) A orthogonal transform X the input vector note is a vector, 8 = [6.07T s A is a 2 by 2 matrix.