Exam 25: Meta-Analysis: Resolving Inconsistencies Across Studies
Exam 1: The Benefits and Risks of Using Statistics30 Questions
Exam 2: Reading the News50 Questions
Exam 3: Measurements, Mistakes, and Misunderstandings44 Questions
Exam 4: How to Get a Good Sample60 Questions
Exam 5: Experiments and Observational Studies60 Questions
Exam 6: Getting the Big Picture22 Questions
Exam 7: Summarizing and Displaying Measurement Data54 Questions
Exam 8: Bell-Shaped Curves and Other Shapes34 Questions
Exam 9: Plots, Graphs, and Pictures57 Questions
Exam 10: Relationships Between Measurement Variables35 Questions
Exam 11: Relationships Can Be Deceiving36 Questions
Exam 12: Relationships Between Categorical Variables36 Questions
Exam 13: Statistical Significance for 2 2 Tables33 Questions
Exam 14: Understanding Probability and Long-Term Expectations42 Questions
Exam 15: Understanding Uncertainty Through Simulation13 Questions
Exam 16: Psychological Influences on Personal Probability30 Questions
Exam 17: When Intuition Differs From Relative Frequency30 Questions
Exam 18: Understanding the Economic News23 Questions
Exam 19: The Diversity of Samples From the Same Population49 Questions
Exam 20: Estimating Proportions With Confidence31 Questions
Exam 21: The Role of Confidence Intervals in Research40 Questions
Exam 22: Rejecting Chancetesting Hypotheses in Research43 Questions
Exam 23: Hypothesis Testingexamples and Case Studies25 Questions
Exam 24: Significance, Importance, and Undetected Differences38 Questions
Exam 25: Meta-Analysis: Resolving Inconsistencies Across Studies23 Questions
Exam 26: Ethics in Statistical Studies29 Questions
Exam 27: Putting What You Have Learned to the Test46 Questions
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Name two benefits of meta-analysis.
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(Essay)
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Correct Answer:
any two of the following are ok:
1) detecting small or moderate relationships
2) obtaining a more precise estimate of a relationship
3) determining future research
4) finding patterns across studies.
Which of the following is true about meta-analysis?
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(Multiple Choice)
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Correct Answer:
A
Suppose you are doing a meta-analysis using 20 studies, and 2 of them show a much larger relationship between the variables studied, compared to all the others.Which of the following is an appropriate way to address this issue?
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(Multiple Choice)
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Correct Answer:
C
One problem of meta-analysis is that two different studies may involve subtle differences in treatments but call the treatments by the same name.Give an example.
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Meta-analysis can miss detecting results that are actually statistically significant due to __________ samples and/or possible methodological __________.
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If the original studies were flawed or biased, what is true about the resulting meta-analysis?
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Give two criteria that researchers often use to decide whether or not a certain study should be included in a meta-analysis.
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Can a meta-analysis erroneously reach the conclusion that there is no difference or relationship?
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Meta-analysis is particularly likely to find results that __________ (choose: are, are not) statistically significant.
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Which of the following cautions must be applied with a meta-analysis?
(Multiple Choice)
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A meta-analysis combines data from separate studies, and hence can be prone to the statistical phenomenon known as _______________.
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If the statistically significant studies of a relationship are the ones that are more likely to be available, what effect will this have on the resulting meta-analysis?
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Why do we characterize a meta-analysis as being an observational study (versus an experiment)?
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When reading the results of a meta-analysis, what two important things do you need to know?
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Reports are often published that appear to conflict with earlier results, confusing the public and researchers alike.How can a meta-analysis help address this problem?
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Name one way in which a meta-analysis improves the situation where many small studies were conducted, but no large studies.
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Reports are often published that appear to conflict with earlier results, confusing the public and researchers alike.How can sample size play a role in this?
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Which of the following statements comparing the vote-count approach and the meta-analysis approach is false?
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