Exam 12: Bivariate Correlation and Regression

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The y-intercept is where the regression line crosses the y-axis.

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The slope indicates ______.

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If a researcher obtains an r of .35, what would be the correct interpretation of r2?

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C

After collecting data on age and number of speeding tickets, the researcher found that older people are less likely to have speeding tickets. What type of relationship is this between the two variables?

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Error in predicting the dependent variable is the ______.

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Both the regression slope coefficient and correlation coefficient are standardized and therefore its magnitudes do not depend on the measurement of the variables.

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The straight line that comes the closest to going through each conditional mean of y is the ______.

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A graphical display of the strength of the relationship between two interval/ratio level variables is a ______.

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The estimation procedure ordinary least-squares (OLS) relies on is ______.

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Which type of relationship between two variables does the Pearson correlation assume?

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The closer the data points are to the estimated regression line, the more accurate the predicted y scores are and the smaller the residuals will be.

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A study found that the more elementary and junior high students are involved in structured after-school activities, the less likely they are to get involved with drugs. Which of the following correlations would reflect this relationship?

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When the assumption of homoscedasticity is violated it means that ______.

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In the regression equation β is the ______.

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If one fit a line to their scatterplot and found that the line was flat, this would indicate what type of relationship?

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The y-intercept is the value when ______.

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A statistic that quantifies the relationship between two interval/ratio level variables is ______.

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The coefficient of determination is the square of the correlation coefficient. This informs one as to the ______.

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When outliers are included in the regression analysis, what is a likely outcome for the data?

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What are the 5 assumptions for testing hypotheses of and . Describe each assumption.

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