Exam 13: Relationships Between Variables

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When we present findings on cross-tabulations with chi-square analysis, graphical presentations such as bar or stacked bar charts are often useful.

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To use a correlation, you must first establish that it is statistically significant from one.

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In the formula for bivariate regression analysis, the change in y for each one-unit change in x is known as the slope.

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In multiple regression analysis, we are trying to predict an independent variable using more than two dependent variables.

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In the formula for a straight line, the intercept is known as:

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Which of the following residuals shows an exact prediction?

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Cross-tabulation tables allow us to look at two variables simultaneously and are arranged in a row and column format.

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If the tests of the significance of the slope and the intercept are significant, this means that the straight-line relationship depicted by the slope and the intercept actually exists in the population and, therefore, the regression equation may be used as a prediction device.

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Tests for significance of the computed intercept and computed slope are required in order to be able to predict the value of the dependent variable based on some value of the independent variable. The test used for this is the:

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_____________ analysis determines the best slope and the best intercept possible for the straight-line relationship between the independent and dependent variables for the data set that is being used in the analysis.

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The degrees of freedom in chi-square are calculated by multiplying the number of rows minus one, times the number of columns minus one.

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When you find "mixed" results in multiple regression (i.e., some betas are significant, others are not), you:

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That a scatter diagram plot will be spread uniformly and in accord with the normal curve assumptions over the regression line is:

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A stacked bar chart provides a way of visualizing Boolean relationships and should be used only if:

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In order to run a chi-square test using XL Data Analyst, the proper command sequence is:

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Which of the following in multiple regression is a handy measure of the strength of the overall relationship?

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In bivariate regression analysis, the independent variable is one that is:

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The plots on the scatter diagram will be spread uniformly and in accordance with the normal curve assumptions over the regression line. This is:

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A Boolean relationship was uncovered showing that McDonald's customers drink coffee for breakfast and soft drinks at lunch. How might the results have been presented to McDonald's?

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A measure of the accuracy of the predictions of the regression equation is referred to as:

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