Exam 15: Multiple Regression
Exam 1: Why Statistics for Public Managers and Policy Analysts20 Questions
Exam 2: Research Design24 Questions
Exam 3: Conceptualization and Measurement22 Questions
Exam 4: Measuring and Managing Performance: Present and Future21 Questions
Exam 5: Data Collection22 Questions
Exam 6: Central Tendency18 Questions
Exam 7: Measures of Dispersion18 Questions
Exam 8: Contingency Tables16 Questions
Exam 9: Getting Results14 Questions
Exam 10: Introducing Inference: Estimation From Samples20 Questions
Exam 11: Hypothesis Testing With Chi-Square20 Questions
Exam 12: The T-Test20 Questions
Exam 13: Analysis of Variance Anova15 Questions
Exam 14: Simple Regression18 Questions
Exam 15: Multiple Regression29 Questions
Exam 16: Logistic and Time Series Regression21 Questions
Exam 17: Survey of Other Techniques26 Questions
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It is okay for independent variables not to be correlated with the dependent variables, as long as they are highly correlated with each other.
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Outliers are observations whose multiple regression residuals exceed three standard deviations.
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The error term accounts for all variables not specified in the model.
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When two variables are multicollinear, they are strongly correlated with each other.
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The assumption of full model specification is that variables not specified in the model are justifiably omitted only when their cumulative effect on the dependent variable is zero.
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Values of R2 adjusted below .20 are considered to suggest weak model fit, those between .20 and .40 indicate moderate fit, those above .40 indicate strong fit, and those above .65 indicate very strong model fit.
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Curvelinearity is addressed by transforming one of the independent variables.
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