Question 1: A sample of size 80 is selected from a Population A yields a mean of 83 and a standard deviation of 12, and a sample of size 65 is selected from a Population B yields a mean of 67 and a...


Question 1: A sample of size 80 is selected from a Population A yields a mean of 83 and<br>a standard deviation of 12, and a sample of size 65 is selected from a Population B<br>yields a mean of 67 and a standard deviation of 14.<br>a. Find the standard error of the distribution of differences in sample means.<br>b. Find the t-values for the endpoints of the t-distribution with 2.5% beyond<br>them in each tail.<br>Question 2; We will be exploiting the relationship between the CityMPG and the Type<br>variables in the Car 2015 dataset.<br>a. Load these variables into Statkey, and enter in the following descriptive<br>statistics.<br>Sedan<br>Wagon<br>Sample Size<br>Мean<br>Standard Deviation<br>c. If we let mu_S = the mean city gas mileage for Sedans, and mu_W = the<br>mean city gas mileage for Wagons, find a 95 percent confidence interval for<br>mu_S - mu_W, the difference between the means.<br>d. Interpret your confidence interval in context of this problem.<br>

Extracted text: Question 1: A sample of size 80 is selected from a Population A yields a mean of 83 and a standard deviation of 12, and a sample of size 65 is selected from a Population B yields a mean of 67 and a standard deviation of 14. a. Find the standard error of the distribution of differences in sample means. b. Find the t-values for the endpoints of the t-distribution with 2.5% beyond them in each tail. Question 2; We will be exploiting the relationship between the CityMPG and the Type variables in the Car 2015 dataset. a. Load these variables into Statkey, and enter in the following descriptive statistics. Sedan Wagon Sample Size Мean Standard Deviation c. If we let mu_S = the mean city gas mileage for Sedans, and mu_W = the mean city gas mileage for Wagons, find a 95 percent confidence interval for mu_S - mu_W, the difference between the means. d. Interpret your confidence interval in context of this problem.

Jun 07, 2022
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