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Complete: Chapter 7 Problem Set Back to Assignment Average: 2/6 Attempts: As Aa 6. Three different distributions There are 55
Complete: Chapter 7 Problem Set The standard or typical average differene bebween the mean number of seats in the 559 full-se
Complete: Chapter 7 Problem Set Back to Assignment Average: 2/6 Attempts: As Aa 6. Three different distributions There are 559 full-service restaurants in Delaware. The mean number of seats per restaurant is 99.2. [Source: Data based on the 2002 Economic Census from U.S. Census Bureau. Suppose that the true population mean p 99.2 and standard deviation a 20.2 are unknown to the Delaware tourism board. They select a simple random sample of 50 full-service restaurants located within the state to estimate p. The mean number of seats per restaurant in the sample is M- 103.4, with a sample standard deviation ofs 18.2. (Note: The standard deviation of the distribution of sample means (that is, the standard error, on) is Although u and a are unknown to the Delaware tourism board, they are known to you for the purposes of calculating these answers.) The standard or typical average difference between the mean number of seats in the 559 full-service restaurants in Delaware (u 99.2) and one randomly selected full-service restaurant in Delaware is The standard or typical aveesge difference between the mean number of seats in the sample of 50 restaurants (M 103.4) and one randomly selected restaurant in that sample is The standard or typical average difference between the mean number of seats in the 559 full-service restaurants in Delaware (u 99.2) and the sample mean of any sample of size 50 is The z-score that locates the mean number of seats in the Delaware tourism board's somple (M- 103.4) in the distribution of sample means is use the unit normal tables and accompanying figures to answer the question that follows. To use the tables, click o the Unit Nonmal Tables tab below the figures, and use the dropdown box to select thie desired range of z-score vatues A table of the proportions of the nomal distribution connesponding to that range of z-scores will appear, If vou need a dferent range of z-scores, simply click on the boX gain and select a naw range suggestion: Hake a sketch of the area under the inormal distribution you ard seking this skatch l hele you deteine wNCN column(s) of thid nomal tebie to use in detemining the approprate pnob aotityi D en
Complete: Chapter 7 Problem Set The standard or typical average differene bebween the mean number of seats in the 559 full-service restaurants in Delaware (u-99.2) and one randomly selected full-service restaurant in Delaware is The standard or typical average difference between the mean number of seats in the sample of 103.4) and one randomly selected restaurant In that sample is 50 restaurants (M The standard or typical average difference between the mean number of seats in the 559 full-service restaurants in Delaware (p -99.2) and the sample mean of any sample of size 5o is The z-score that locates the mean number of seats in the Delaware tourism board's sample (M-103.4) in the distribution of sample means is Use the unit normal tables and accompanying figures to answer the question that follows. To use the tables, click on the Unit Normal Tables tab below the figures, and use the dropdown box to select the desired range of z-score values. A table of the proportions of the normal distribution corresponding to that range of z-scores will appear. If you need a different range of z-scores, simply click on the box again and select a new range. Suggestion: Make a sketch of the area under the normal distribution you are seeking. This sketch will help you determine which column(s) of the norrmal table to use in determining the appropriate probability D:Between and z Body B Tail C The Unit Normal Tabes The Delaware tourism board selected a simple random sample of 50 full-service restaurants located within the state. Considering all possible such samples with n- 50, what is the probability of selecting one whose mean is greaber than 103.47 That is, p(M> 103.4) Gre
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