6. Lake City has two shops, Zeke's and Elmer's, that handle the majority of the town's auto body re- pairs. Seven cars that were damaged in collisions were taken to both shops for written estimates of the re- pair costs. These estimates (in dollars) are shown in the following table. Zeke's 1058 544 1349 1296 676 998 1698 Elmer's 1520 995 540 1175 1350 605 970 a. Construct a 99% confidence interval for the mean of the population paired differences, where a paired difference is equal to Zeke's estimate minus Elmer's estimate. b. Test at a 5% significance level whether the mean 4 of the population paired differences is different from zero. Assume that the population of paired differences is (approximately) normally distributed.

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Chapter1: Starting With Matlab
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3. Can a test for the difference in proportions from Chapter 10 and a chi-square test of independence/association be utilized to analyze data from a 2x2 contingency table? Provide an example.

 

see the attached photo for an example of ch10 problem.

6.
Lake City has two shops, Zeke's and Elmer's, that handle the majority of the town's auto body re-
pairs. Seven cars that were damaged in collisions were taken to both shops for written estimates of the re-
pair costs. These estimates (in dollars) are shown in the following table.
Zeke's
1058
544
1349
1296
676
998
1698
Elmer's
1520
995
540
1175
1350
605
970
a. Construct a 99% confidence interval for the mean of the population paired differences, where
a paired difference is equal to Zeke's estimate minus Elmer's estimate.
b. Test at a 5% significance level whether the mean 4 of the population paired differences is different
from zero.
Assume that the population of paired differences is (approximately) normally distributed.
Transcribed Image Text:6. Lake City has two shops, Zeke's and Elmer's, that handle the majority of the town's auto body re- pairs. Seven cars that were damaged in collisions were taken to both shops for written estimates of the re- pair costs. These estimates (in dollars) are shown in the following table. Zeke's 1058 544 1349 1296 676 998 1698 Elmer's 1520 995 540 1175 1350 605 970 a. Construct a 99% confidence interval for the mean of the population paired differences, where a paired difference is equal to Zeke's estimate minus Elmer's estimate. b. Test at a 5% significance level whether the mean 4 of the population paired differences is different from zero. Assume that the population of paired differences is (approximately) normally distributed.
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