Will improving customer service result in higher stock prices for the companies providing the better services? "when a company's satisfaction score has improved over the prior years results and is above the national average (currently 75.7), studies show its shares have a good chance of outperforming the broad stock market in the long run." The following satisfaction scores of three companies for the 4th quarters of two previous years were obtained from the American Customer satisfaction index. Assume that the scores are based on a poll of 55 customers from each company. Because the polling has been done for several years, the standard deviation can be assumed to equal 7 points in each case. Company      year 1 score   year 2 score Rite Aid           72                   75 Expedia            78                   79 J.C Penney      75                    77   a. For Rite Aid is the increase in the satisfaction score from year 1 to year 2 statistically significant? use ax=.05 and null hypothesis is H0:u1 <=0. What can you conclude? z value (to 2 decimals) p value (to 4 decimals) The difference (is/isn't) Statistically significant. b. Can ou conclude that the year 2 score for Rite Aid is above the national average 75.7 of?use ax=.05 and null hypothesis is H u<=75.7. Enter negative value as negative number. z value (to 2 decimals) p value (to 4 decimals) we (can/can not) conclude that customer service has improved for Rite Aid. c. For Expedia is the increase from year 1 to year 2 statistically significant? use ax=.05 and null hypothesis is H0:u1-u2<=0 z value (to 2 decimals) p value (to 4 decimals) The difference (is/isn't) statistically significant. d. when conducting a hypothesis test with the values given for the standard deviation, sample size and how large must be the increase from 1 year to year 2 be for it to be statistically significant? (to 2 decimals) e. Use the result of part (d) to state whethher the increase for J.C Penney from year 1 to year 2 is ststistically significant. The increase (is/isn't) statistically significant.

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Will improving customer service result in higher stock prices for the companies providing the better services? "when a company's satisfaction score has improved over the prior years results and is above the national average (currently 75.7), studies show its shares have a good chance of outperforming the broad stock market in the long run." The following satisfaction scores of three companies for the 4th quarters of two previous years were obtained from the American Customer satisfaction index. Assume that the scores are based on a poll of 55 customers from each company. Because the polling has been done for several years, the standard deviation can be assumed to equal 7 points in each case.

Company      year 1 score   year 2 score

Rite Aid           72                   75

Expedia            78                   79

J.C Penney      75                    77

 

a. For Rite Aid is the increase in the satisfaction score from year 1 to year 2 statistically significant?

use ax=.05 and null hypothesis is H0:u1 <=0. What can you conclude?

z value (to 2 decimals)

p value (to 4 decimals)

The difference (is/isn't) Statistically significant.

b. Can ou conclude that the year 2 score for Rite Aid is above the national average 75.7 of?use ax=.05 and null hypothesis is H u<=75.7. Enter negative value as negative number.

z value (to 2 decimals)

p value (to 4 decimals)

we (can/can not) conclude that customer service has improved for Rite Aid.

c. For Expedia is the increase from year 1 to year 2 statistically significant? use ax=.05 and null hypothesis is H0:u1-u2<=0

z value (to 2 decimals)

p value (to 4 decimals)

The difference (is/isn't) statistically significant.

d. when conducting a hypothesis test with the values given for the standard deviation, sample size and how large must be the increase from 1 year to year 2 be for it to be statistically significant?

(to 2 decimals)

e. Use the result of part (d) to state whethher the increase for J.C Penney from year 1 to year 2 is ststistically significant.

The increase (is/isn't) statistically significant.

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