a Why does margin of error have no relevance for confidence interval estimates of a or a b What is wrong with expressing the confidence interval of 6 6 bpm 14 bpm as 10 3 bpm 3 7 bpm a Choose the correct answer below possible test OA Unlike confidence interval estimates of p or , confidence interval estimates of or o are created using a distribution that is symmetric, so there is no E as in confidence interval estimates of p or c OB Unlike confidence interval estimates of p or , confidence interval estimates of a or o are not created using a distribution that is symmetric, so there is no E as in confidence interval estimates of p or C Like confidence interval estimates of p or , confidence interval estimates of or o are created using a distribution that is symmetric, so there is no E as in confidence interval estimate of p or p OD Like confidence interval estimates of p or , confidence interval estimates of a or o are not created using a distribution that is symmetric, so there is no tE as in confidence interval estimates of p or b Choose the correct answer below OA Expressing the interval as 10 3 bpm 3 7 bpm is misleading because it is larger than the actual interval of 6 6 bpm 14 B Expressing the interval as 10 3 bpm 3 7 bpm is misleading because it is smaller than the actual interval of 6 6 bpm 14 OC Expressing the interval as 10 3 bpm 3 7 bpm is misleading because it implies that point estimate for a is s 3 7 bpm, which is not true OD Expressing the interval as 10 3 bpm 3 7 bpm is misleading because it implies that point estimate for o is s 10 3 bpm, which is not true

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Question: a. Why does margin of error have no relevance for confidence interval estimates of a or a? b. What is wrong with expressing the

a. Why does "margin of error" have no relevance for confidence interval

a. Why does "margin of error" have no relevance for confidence interval estimates of a or a? b. What is wrong with expressing the confidence interval of 6.6 bpm <

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