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- 2. Ex. 1a: Independent and Dependent Samples Classify each pair of samples as independent or dependent: Sample
- 3. Ex. 1: Independent and Dependent Samples Sample 1: Resting heart rates of 35 individuals before drinking
- 4. Ex. 1b: Independent and Dependent Samples Classify each pair of samples as independent or dependent: Sample
- 5. Ex. 1b: Independent and Dependent Samples Sample 1: Test scores for 35 statistics students Sample 2:
- 6. Note: Dependent samples often involve identical twins, before and after results for the same person or
- 7. The t-Test for the Difference Between Means To perform a two-sample hypothesis test with dependent samples,
- 8. To conduct the test, the following conditions are required: The samples must be dependent (paired) and
- 9. To conduct the test, the following conditions are required: has a t-distribution with n – 1
- 10. The following symbols are used for the t-test for μd. Although formulas are given for the
- 11. Because the sampling distribution for is a t-distribution, you can use a t-test to test a
- 13. Ex. 2: The t-Test for the Difference Between Means A golf club manufacturer claims that golfers
- 14. The claim is that “golfers can lower their scores.” In other words, the manufacturer claims that
- 15. Because the test is a right-tailed test, α = 0.10, and d.f. = 8 – 1
- 16. Using the t-test, the standardized test statistic is: The graph below shows the location of the
- 17. Ex. 3: The t-Test for the Difference Between Means A state legislator wants to determine whether
- 18. If there is a change in the legislator’s rating, there will be a difference between “this
- 19. Because the test is a tw0-tailed test, α = 0.01, and d.f. = 16 – 1
- 20. Using the t-test, the standardized test statistic is: The graph shows the location of the rejection
- 21. Using Technology If you prefer to use a technology tool for this type of test, enter
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