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5. The following data are the amounts that a sample of 15 customers spent for lunch (5) at a lastfood restaurant. Complete parts (a) through

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5. The following data are the amounts that a sample of 15 customers spent for lunch (5) at a lastfood restaurant. Complete parts (a) through (d) below. 7.46 6.29 5.88 6.51 8.32 9.44 7.10 6.80 5.94 Q; 4.89 6.50 5.55 7.93 8.32 9.67 a. Construct a 95% condence interval estimate tor the population mean amount spent for lunch (3) at a fast-food restaurant. sps (Round to two decimal places as needed. Do not include the $ symbol in your answer.) I). Interpret the interval constnicted in (a). Choose the correct answer below. 0 A, Conclude with 95% condence that the mean amount in dollars spent for lunch at the fast-food restaurant for the sample is contained in the interval. 0 B. Conclude with 95% condence that the population mean amount in dollars spent tor lunch at the fast-food restaurant is contained in the interval. 0 C, The mean amounts in dollars spent for lunch at the fast-food restaurant oi 95% of all samples of the same size are contained in the interval. 0 D. 95% of the sample data fall between the limits of this condence interval. c. What assumption must you make about the population distribution in order to construct the condence interval estimate in (a)? O A. The population distribution is skewed left 0 B. The population distribution is uniformly distributed. 0 C. The population distribution is normally distributed. 0 D. The population distribution is skewed right. d. Do you think that the assumption needed in order to construct the confidence interval estimate in (a) is valid? Explain. The assumption is (1) for n = since (2) (1) 0 reasonable (2) 0 an appropriate plot shows that the sample distribution is highly skewed. 0 an appropriate plot shows that the sample distribution is not uniiormly distributed. 0 in serious doubt O the sample size is at least 30. O the sample size is less than 30. 0 an appropriate plot shows that the sample distribution is uniformly distributed. 0 an appropriate plot shows that the sample distribution is not extremely skewed

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