Consumers can purchase nonprescription medications at food stores, mass merchand
ID: 3063617 • Letter: C
Question
Consumers can purchase nonprescription medications at food stores, mass merchandise stores such as Target and wal-Mart, or pharmacies. About 45% of consumers make such purchases at pharmacies, what accounts for the popularity of pharmacies, which often charge higher prices? A study examined consumers' perceptions of overall performance of the three types of stores, using a long questionnaire that asked about such things as "neat and attractive store," "knowledgeable staff," and "assistance in choosing among various types of nonprescription medication." A performance score was based on 27 such questions. The subjects were 214 people chosen at random from the Indianapolis telephone directory. Here are the means and standard deviations of the performance scores for the sample. Store type Food stores 18.32 24.88 Mass merchandisers 32.15 33.67 48.88 35.66 We do not know the population standard deviations, but a sample standard deviation s from so large a sample is usually close to o. Use s in place of the unknown in this exercise. (a) What population do you think the authors of the study want to draw conclusions about? O citizens of Indianapolis O the American public O sick people What population are you certain they can draw conclusions about? O citizens of IndianapolisExplanation / Answer
a)
The authors of the study want to draw the conclusions abour consumers
They can draw conclusions about Pharmacies
b)
1) Food stores
CI for = 98%
n = 214
mean = 18.32
z-value of 98% CI = 2.3263
std. dev. = 24.88
SE = std.dev./sqrt(n) = 1.70076
ME = z*SE = 3.95656
Lower Limit = Mean - ME = 14.36344
Upper Limit = Mean + ME = 22.27656
98% CI (14.3634 , 22.2766 )
2)
Mass merchandisers
CI for = 98%
n = = 214
mean 32.15
z-value of 98% CI = 2.3263
std. dev. = 33.67
SE = std.dev./sqrt(n) = 2.30163
ME = z*SE = 5.35440
Lower Limit = Mean - ME = 26.79560
Upper Limit = Mean + ME = 37.50440
98% CI (26.7956 , 37.5044 )
3)
Pharmacies
CI for = 98%
n = 214
mean = 48.88
z-value of 98% CI = 2.3263
std. dev. = 35.66
SE = std.dev./sqrt(n) = 2.43767
ME = z*SE = 5.67086
Lower Limit = Mean - ME = 43.20914
Upper Limit = Mean + ME = 54.55086
98% CI (43.2091 , 54.5509 )
c)
Yes, the pharmacy interval is well above the otheres
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