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Business Research Methods Study Set 3
Quiz 23: Bivariate Statistical Analysis: Measures of Association
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Question 1
True/False
The least-squares regression line minimizes the sum of the squared deviations of the actual values from the predicted values in the regression line.
Question 2
True/False
Covariance is the extent to which one variable causes a change in another variable.
Question 3
True/False
In regression analysis, the equation of a straight line is Y = a + b X.
Question 4
True/False
In regression, the standardized Y-intercept term is always 0.
Question 5
True/False
In a correlation matrix, the main diagonal contains correlations of 1.00 because it represents a variable's correlation with itself.
Question 6
True/False
In a regression equation, the slope of the line, b, is the change in X that is due to a corresponding change of one unit of Y.
Question 7
True/False
Measure of association is a general term that refers to causality.
Question 8
True/False
A Spearman correlation is more appropriate for interval and ratio data than is the Pearson product-moment correlation.
Question 9
True/False
If r = -0.88, this indicates a weak relationship between the two variables under study.
Question 10
True/False
In simple regression, standardized parameter estimates reflect the measurement scale range.
Question 11
True/False
The correlation coefficient, r, indicates the magnitude of the linear relationships but not the direction of that relationship.
Question 12
True/False
In most business research, the estimate of b in a regression equation is most important.
Question 13
True/False
If the purpose of the regression analysis is forecasting, then standardized regression estimates must be used.
Question 14
True/False
One way to determine the relationship between X and Y is to simply visually draw the best-fit straight line through the points in the figure.
Question 15
True/False
A correlation coefficient is a measure of the covariance, or association, between two at-least interval variables.
Question 16
True/False
The ordinary least-squares method of regression analysis is based on the logic of how much better a regression line can predict values of Y compared to simply using the standard deviation as a prediction.