Let - -A be random samples from R.r: 0), where f(x:0) is a regular Exponential Fundy distribution. Let L(6; (xi, ,x)) be the likelihood function. and T be the sufficifent stanstic. Consider the...

Let - -A be random samples from R.r: 0), where f(x:0) is a regular Exponential Fundy distribution. Let L(6; (xi, ,x)) be the likelihood function. and T be the sufficifent stanstic. Consider the hypotheses 110 :0 < 00="" vs.="" hi="" 0=""> 00.
Write down the general form of f(.1-,0). L(0;(I1.— • )) and T. b Find the condition(s) such that the Uniformly Most Powerful (LIMP) test has rejec-tion rule (Le.. critical region) {x : T > C1}. You do NOT need to find the value of C! ft Find rhe condition(s) such that the Uniformly Most Powerful (LIMP) test has nbjenun rule (Le.. critical region) {x C21. You do NOT need to find the value of C2