Exam 6: The Beast of Bias
Exam 1: Why Is My Evil Lecturer Forcing Me to Learn Statistics9 Questions
Exam 2: The Spine of Statistics25 Questions
Exam 3: The Phoenix of Statistics16 Questions
Exam 4: The Ibm Spss Statistics Environment25 Questions
Exam 5: Exploring Data With Graphs12 Questions
Exam 6: The Beast of Bias23 Questions
Exam 7: Non-Parametric Models20 Questions
Exam 8: Correlation23 Questions
Exam 9: The Linear Model Regression20 Questions
Exam 10: Comparing Two Means25 Questions
Exam 11: Moderation, Mediation and Multicategory Predictors16 Questions
Exam 12: Glm 1: Comparing Several Independent Means22 Questions
Exam 13: Glm 2: Comparing Means Adjusted for Other Predictors Analysis of Covariance25 Questions
Exam 14: Glm 3: Factorial Designs25 Questions
Exam 15: Glm 4: Repeated-Measures Designs24 Questions
Exam 16: Glm 5: Mixed Designs17 Questions
Exam 17: Multivariate Analysis of Variance Manova19 Questions
Exam 18: Exploratory Factor Analysis22 Questions
Exam 19: Categorical Outcomes: Chi-Square and Loglinear Analysis24 Questions
Exam 20: Categorical Outcomes: Logistic Regression24 Questions
Exam 21: Multilevel Linear Models9 Questions
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What is a major constraint about non-parametric tests?
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Which of the following is not a property of a variance ratio?
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If a Kolmogorov-Smirnov test is conducted and the result is significant, what does this mean for the data sample?
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Which of the following tests whether variances are homogeneous?
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Which of the following is not a transformation technique in SPSS?
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What kind of distribution is the graph below best described as? 

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I collected some data about how much buyers of my book liked it (on a scale of 1 = it's utter rubbish to 10 = I never read anything else). I ended up with a sample of 15,467 people. When I looked at the distribution, I found a skew of 1.23 (SE = 0.65). The mean rating was 4.78. Which of the following would be the best way to decide whether the skew is problematic?
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Which of the following are assumptions underlying the use of parametric tests (based on the normal distribution)?
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Which of the following is not an assumption of a parametric test?
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Which of the following is not a transformation that can be used to correct skewed data?
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What statistical test might you use in order to establish whether a distribution is normal and significant?
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What would be the expected effect of transformation to the data gathered in this histogram? 

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