Exam 14: Simple 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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The Pearson's correlation coefficient, r, always has the same sign as b.
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The dependent variable is also called the error term.
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The Spearman rank order correlation coefficient tests whether the rank orders of responses of two variables are statistically associated.
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The Spearman rank order correlation coefficient is appropriate for nominal-, ordinal-, and continuous-level variables.
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A scatterplot is a plot of the data points of two continuous variables.
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A regression line assumes a linear relationship that is constant over the range of observations.
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A perfect fit is indicated when the coefficient of determination is zero.
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The null hypothesis in regression is that the intercept is zero.
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The statistical significance of regression slopes is indeterminable.
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Pearson's correlation coefficient, r, measures the association (significance, direction, and strength) between two continuous variables.
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The standard error of the estimate is a measure of the spread of the y values around the regression line as calculated for the mean value of the independent variable, only, and assuming a large sample.
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R2 is the percent variation of the dependent variable explained by the independent variable(s).
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The slope of the regression line is also called the regression coefficient.
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Simple regression is appropriate for examining the bivariate relationships between two continuous variables.
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