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2. Consider the density given by gy (y;a,B) ==1.050 = a 1 exp ( B a - y where y &gt; B and a &gt; 0. Find the MLEs for a and B assuming both are unknown. 3. Suppose X1, X2, , Xn are iid based on the random variable modeled by r (2a) - where 0<x<1 and="" a=""> 0. a. Find an equation that the MLE for a must satisfy. Note: You will not be able to explicitly solve for the MLE as in other problems. </x<1> 1 1 b. If you are told E(X) =- and Var(X) = find the MME for a. This problem is a nice 8a + 4 , example where someone might prefer the MME over the MLE.

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