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Answer this question (a).[9 marks ] Let X1, X2, . .., Xn be i.i.d. Poisson()). Find a UMA 1 - a confidence interval based on

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(a).[9 marks ] Let X1, X2, . .., Xn be i.i.d. Poisson()). Find a UMA 1 - a confidence interval based on inverting the UMP level a test of Ho : 1 = do versus H1 : 1 > do. (b).[9 marks ] Let f(x|0) be the logistic(0, 1) location pdf. Based on one observation, x, find the UMA one-sided 1 - a confidence interval of the form {0 : 0

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