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2. Consider the density given by gy (y; a, B) -exp the MLEs for α and β assuming both are unknown. the andsity given I(y re unna expe?) where , 2 Sand.. Find where y 2 B and a > 0. Find Cl

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Answer #1

Using log-likelihood method we find out the Maximum likelihood estimators (MLE's):

Consider, finst we find liklihsod funchien of a n. Hence, MtE of p in Yet) No of -1 2 905

If we took second derivative to equation 1 with respective to alpha , we get this derivative is less than zero. Hence hat{alpha} is the MLE of parameter alpha .

Thus hat{alpha} and hat{eta} are the MLE's of for alpha and eta.

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