A vehicle with a particular defect in its emission control system is taken to a succession...
A vehicle with a particular defect in its emission control system is taken to a succession of randomly selected mechanics until r = 17 of them have correctly diagnosed the problem. Suppose that this requires diagnoses by 200 different mechanics (so there were 3 incorrect diagnoses). Let p P(correct diagnosis), so p is the proportion of all mechanics who would correctly diagnose the problem. What is the mle of p? Is it the same as the mle if a random sample of 20 mechanics results in 17 correct diagnoses? Explain No, the formula for the first one is (number of failures)/(number of trials) and the formula for the second one is (number of successes)/(number of failures) No, the formula for the first one is (number of successes)/(number of failures) and the formula for the second one is (number of failures)/(number of trials) Yes, both mles are equal to the fraction (number of successes)/(number of trials) Yes, both mles are equal to the fraction (number of successes)/(number of failures) No, the formula for the first one is (number of failures)/(number of trials) and the formula for the second one is (number of successes)/(number of trials) r-1 How does the mle compare to the estimate resulting from the use of the unbiased estimator p rx1 OThe mle is greater than the the unbiased estimator The mle is equal to the the unbiased estimator The mle is less than the the unbiased estimator