Exam 14: Partial Correlation and Multiple Regression and Correlation

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A standardized regression equation with Olympic athletes' sprint times as the dependent variable features two X variables. The beta-weight for sprinters' height (X1) is -0.18, and the beta-weight for sprinters' weight (X2) is 0.26. Which of the following can we conclude from these results?

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A theory suggests that X should have a positive effect on Y. Upon analyzing a set of data, the correlation between X and Y is 0.55, and remains just as strong when Z is controlled. What does this tell us about the theory in question?

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Researchers determine that age has a positive correlation with trust of one's neighbours. They then ask whether this correlation is due to the fact that older people tend to have lived for longer amounts of time in their neighbourhood relative to younger people. What type of variable is "time lived in neighbourhood" for this example?

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What types of data are required for partial and multiple correlation and regression?

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A standardized regression equation is stated as A standardized regression equation is stated as    . Which of these conclusions is consistent with this formula? . Which of these conclusions is consistent with this formula?

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Which of the following best describes an intervening relationship between the variables "literacy," "economic productivity," and "wealth" for a sample of countries?

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Consider the multiple regression equation Y = a + b1X1 + b2X2. What is the ideal correlation between X1 and X2, assuming the assumptions of multiple regression are fully met?

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Briefly explain the difference between additive and interactive effects of independent variables in multiple regression.

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Which of the following is a standardized multiple regression equation with two independent variables?

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The correlation in a large company between self-confidence and income is 0.25. After controlling for level of authority on the job, the original correlation dips to 0.11. What is this evidence of?

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What is the major advantage of a standardized multiple regression equation?

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How should the symbol b be interpreted in a multiple regression equation?

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