Derive the generalized likelihood ratio test of h
Consider independent random samples of size n1 and n2 from respective exponential distributions, Xi ~ EXP(theta 1) and Yj ~ EXP(theta 2). Derive the generalized likelihood ratio test of Ho: theta 1 = theta 2 versus Ha: theta 1 not equal to theta 2.
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Respective exponential distributions, Xi ~ EXP(theta 1) and Yj ~ EXP(theta 2). Derive the generalized likelihood ratio test of Ho: theta 1 = theta 2 versus Ha: theta 1 not equal to theta 2.
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Derive the generalized likelihood ratio test of Ho: theta = theta(not) against Ha: theta not equal to theta(not). Determine an approximate critical value for size alpha using the large-sample chi-square approximation.
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