Pi(y)= 1. Suppose Y is a random variable that, under hypothesis Ho, has pdf ((2/3)(y+1), Osy si Poy)= 0, otherwise. and,
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Pi(y)= 1. Suppose Y is a random variable that, under hypothesis Ho, has pdf ((2/3)(y+1), Osy si Poy)= 0, otherwise. and,
Pi(y)= 1. Suppose Y is a random variable that, under hypothesis Ho, has pdf ((2/3)(y+1), Osy si Poy)= 0, otherwise. and, under hypothesis Hı, has pdf 1, 0sys1 O, otherwise. (a) Find the Bayes rule and minimum Bayes risk for testing versus with uniform costs and equal priors. (b) Find the minimax rule and minimax risk for uniform costs. (c) Find the Neyman-Pearson rule and the corresponding detection probability for false-alarm probability a € (0,1). (d) Sketch the receiver operating characteristic (Po versus Ps).
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