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Consider two pdfs f(C) and f, (x) which are defined as follows 1 0sxs1 f(x)=16 otherwise and i(x)- 0 otherwise Suppose that a

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Optimal tests: Let δ. denote a test procedure such that the hypothesis Ho is not rejected if af(x) >bf(x) and the hypothesis

Consider two p.df.s (x) and f, (x) that are defined as follows. 石(x)-to for 0sxs otherwise, And 2x for Osxs 0 otherwise, Sup

(a) We are interested to describe a test procedure for which the value of α (δ)-22(δ) is a From above optimal test theorem we

(b) We are interested to determine the minimum value of α (δ) + 2A(δ) attained by procedure in part (a) α (δ)-Pr (Rejecting H

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