Question: 23 5 points Problem 8: A continuous-valued random variable is either exponentially- distributed (Hypothesis H.], or it is uniformly-distributed over the interval [0,6), where b

23 5 points Problem 8: A continuous-valued random variable is either exponentially- distributed (Hypothesis H.], or it is uniformly-distributed over the interval [0,6), where b > 0 [Hypothesis H1). In either case, px = 2. (a) Find the value of b for the uniformly-distributed model. (5 points) Provide [Description of Solution) and (Answer I EE3 X XEE 12pt Paragraph Previous 24 10 points Problem 8: A continuous-valued random variable is either exponentially- distributed (Hypothesis Ho], or it is uniformly-distributed over the interval [0,6], where b > 0 [Hypothesis H.]. In either case, ux = 2. (b) Determine the MAP test on the value of X for the prior P(Ho) = P[H] 0.5 (10 points) Provide [Description of Solution) and (Answer] BIU A I E32 x x 12pt - Paragraph HUAWEI 35 10 points Problem 8: A continuous-valued random variable is either exponentially- distributed (Hypothesis Ho], or it is uniformly-distributed over the interval [0,0], where b>0 (Hypothesis H.]. In either case, px = 2. (c) Now, consider the case where P(H) is in the general range 0

0 [Hypothesis H1). In either case, px = 2. (a) Find the value of b for the uniformly-distributed model. (5 points) Provide [Description of Solution) and (Answer I EE3 X XEE 12pt Paragraph Previous 24 10 points Problem 8: A continuous-valued random variable is either exponentially- distributed (Hypothesis Ho], or it is uniformly-distributed over the interval [0,6], where b > 0 [Hypothesis H.]. In either case, ux = 2. (b) Determine the MAP test on the value of X for the prior P(Ho) = P[H] 0.5 (10 points) Provide [Description of Solution) and (Answer] BIU A I E32 x x 12pt - Paragraph HUAWEI 35 10 points Problem 8: A continuous-valued random variable is either exponentially- distributed (Hypothesis Ho], or it is uniformly-distributed over the interval [0,0], where b>0 (Hypothesis H.]. In either case, px = 2. (c) Now, consider the case where P(H) is in the general range 0

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