You are given a number of i.i.d. (independent and identically distributed) observations that are (continuously) uniformly distributed in the interval from X to X+9 , where X is an unknown real valued parameter. Derive the ML (maximum likelihood) estimator for X. Given the observations 31.80 , 28.78 , 30.77 , 28.39 , 27.46 , 35.63 , 29.89 , 29.84 , 30.18 , 31.38 , 33.01 , 27.41 , 34.76 , 32.21 , 34.87 , compute the ML estimate for X. If the ML estimate is a range of values, then compute the midpoint of the interval of ML estimates and provide it as your answer. Round your answer to three decimal digits after the decimal point.
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