Exam 22: Independent Samples T-Test
Exam 1: The Empirical Approach to Knowledge10 Questions
Exam 2: Types of Empirical Research8 Questions
Exam 3: Scales of Measurement9 Questions
Exam 4: Descriptive, Correlational, and Inferential Statistics5 Questions
Exam 5: Introduction to Sampling9 Questions
Exam 6: Variations on Random Sampling6 Questions
Exam 7: Sample Size9 Questions
Exam 8: Standard Error of the Mean7 Questions
Exam 9: Frequencies, Percentages, and Proportions7 Questions
Exam 10: Shapes of Distributions7 Questions
Exam 11: The Mean: An Average7 Questions
Exam 12: Mean, Median, and Mode12 Questions
Exam 13: Range and Interquartile Range6 Questions
Exam 14: Standard Deviation6 Questions
Exam 15: Z-Score5 Questions
Exam 16: Correlation7 Questions
Exam 17: Pearson-R6 Questions
Exam 18: Scattergram6 Questions
Exam 19: Introduction to Hypothesis Testing11 Questions
Exam 20: Decisions About the Null Hypothesis6 Questions
Exam 21: Introduction to the T-Test7 Questions
Exam 22: Independent Samples T-Test6 Questions
Exam 23: Dependent Samples T-Test6 Questions
Exam 24: One Sample T-Test5 Questions
Exam 25: Reports of the Results of T-Tests5 Questions
Exam 26: One-Way Anova7 Questions
Exam 27: Two-Way Anova5 Questions
Exam 28: Chi-Square Test5 Questions
Exam 29: Limitations of Significance Testing5 Questions
Exam 30: Effect Size8 Questions
Exam 31: Coefficient of Determination5 Questions
Exam 32: Multiple Correlation5 Questions
Exam 33: Simple and Multiple Regression5 Questions
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What can you conclude from the following results: (t = 12.72, df = 98, p < .01, two-tailed test)?
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Which of the following is NOT true about the standard error of the difference between means?
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C
The calculation of the standard error of the difference between means depends on all of the following EXCEPT?
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Correct Answer:
D
If a researcher wanted to know if there was a statistical difference in test scores between athletes and non-athletics in a college history class, which of the following is NOT true?
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Which of the following is NOT true about the following expression: µ1 − µ2 = 0 or µ1 = µ2?
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Which of the follow is true about an independent variable in an Independent Samples t Test?
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