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here-oo < μ < x < oo. (x-1), w 1. Let Xi, ,X, be a random sample from the pdf/(x11 (a) Show that Xo) is a complete sufficient

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. DEFINITİON orld MPLETE Su FIFI(1ENT STATISTI L n (smplcte siufc startstcs defines as il sutsfes thu condih o2 n I f, (n) |ithin dxi 2) 3) Show thal 5 is au 52(xi-x)2 The dichi bution of 2i s indupend est of M (4Xa icomple ke cuftreea) and s is anci

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here-oo < μ < x < oo. (x-1), w 1. Let Xi, ,X, be a random sample from the pdf/(x11 (a) Show that Xo) is a c...
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