Exam 18: Correlation and Regression

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The non-standardized regression coefficient indicates the expected change in Y when X is changed by one unit.

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In multiple regression, if the overall null hypothesis is rejected, we know which specific coefficients (βᵢs) are nonzero.

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The product moment correlation is also referred to as regression correlation.

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________ derives a mathematical equation in the form of a straight line between a single metric criterion variable and a single metric predictor variable.

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The strength of association is measured by the coefficient of determination.

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All of the following about multiple regression are true EXCEPT:

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The product moment correlation is also referred to as all of the following EXCEPT:

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Which of the following statistics indicates the degree to which the variation in one variable, X, is related to the variation in another variable, Y?

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Regression analysis is concerned with the nature and degree of association between variables and does not imply or assume any causality.

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________ may be desirable because it is easier to compare the beta coefficients than it is to compare the raw coefficients.

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A systematic relationship between two variables in which a change in one implies a corresponding change in the other is called covariance.

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To estimate the accuracy of predicted values, it is useful to calculate the ________.

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When data are standardized, the intercept assumes a value of one.

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To standardize a variable, simply subtract the mean and divide the difference by the standard deviation.

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Significance testing involves testing the significance of the overall regression equation as well as specific partial regression coefficients.

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A statistic summarizing the strength of association between two metric variables is called the product moment correlation.

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The test statistic for evaluating the null hypothesis associated with the product moment correlation is the F-test.

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Questionnaire development is a step involved in conducting bivariate regression analysis.

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The multiple correlation coefficient, R, can also be viewed as the simple correlation coefficient, r, between Y and Ŷ.

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In multiple regression, the strength of association is measured by the square of the multiple correlation coefficient, which is called the coefficient of multiple determination.

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