Exam 4: Regression and Correlation Analysis
Exam 1: Statistical Measures of Central Tendency and Dispersion25 Questions
Exam 2: Basic Concepts and Measures of Statistical Dispersion22 Questions
Exam 3: Statistical Measures and Correlation Coefficients24 Questions
Exam 4: Regression and Correlation Analysis19 Questions
Exam 5: Index Numbers and Statistical Analysis25 Questions
Exam 6: Index Numbers, Time Series and Data Collection Methods23 Questions
Exam 7: Average and Range Calculations25 Questions
Exam 8: Statistics and Data Analysis25 Questions
Exam 9: Correlation Coefficient, Index Numbers, and Time Series21 Questions
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The percent of total variation of the dependent variable Y explained by the set of independent variables X is measured by
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C
The strength (degree) of the correlation between a set of independent variables X and a dependent variable Y is measured by
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D
In regression analysis, if the independent variable is measured in kilograms, the dependent variable:
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D
A coefficient of correlation is computed to be -0.95 means that:
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The coefficient of correlation between the regression coefficients is:
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Relationship between correlation coefficient and coefficient of determination is that:
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Past data has shown that the regression line relating the final exam score and the midterm exam score for students who take statistics from a certain professor is: final exam = 50 + 0.5 × midterm One interpretation of the slope is
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The value of a correlation is reported by a researcher to be r = −0.5. Which of the following statements is correct?
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The regression coefficients re independent of change of origin but:
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In regression, the equation that describes how the response variable (y) is related to the explanatory variable (x) is:
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If there is a very strong correlation between two variables then the correlation coefficient must be:
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Relationship between correlation coefficient and coefficient of determination is that
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If one of the regression coefficient is greater than unity, the other must be:
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Let the coefficient of determination computed to be 0.39 in a problem involving one independent variable and one dependent variable. This result means that:
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The strength (degree) of the correlation between a set of independent variables X and a dependent variable Y is measured by
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In regression analysis, the variable that is used to explain the change in the outcome of an experiment, or some natural process, is called:
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The percent of total variation of the dependent variable Y explained by the set of independent variables X is measured by:
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