Exam 19: Regression Analysis in Marketing Research
Exam 1: Introduction to Marketing Research63 Questions
Exam 2: The Marketing Research Process65 Questions
Exam 3: The Marketing Research Industry100 Questions
Exam 4: Defining the Problem and Determining Research Objectives79 Questions
Exam 5: Research Design116 Questions
Exam 6: Using Secondary Data and Online Information Databases75 Questions
Exam 7: Standardized Information Sources80 Questions
Exam 8: Observation, Focus Groups, and Other Qualitative Methods90 Questions
Exam 9: Survey Data-Collection Methods82 Questions
Exam 10: Measurement in Marketing Research80 Questions
Exam 11: Designing the Questionnaire90 Questions
Exam 12: Determining How to Select the Sample97 Questions
Exam 13: Determining the Size of a Sample91 Questions
Exam 14: Data Collection in the Field, Nonresponse Error, and Questionnaire Screening87 Questions
Exam 15: Basic Data Analysis: Descriptive Statistics90 Questions
Exam 16: Generalizing a Sample's Findings to its Population and Testing Hypotheses About Percents and Means75 Questions
Exam 17: Testing for Differences Between Two Groups or Among More Than70 Questions
Exam 18: Determining and Interpreting Associations Among Variables94 Questions
Exam 19: Regression Analysis in Marketing Research100 Questions
Exam 20: The Marketing Research Report: Preparation and Presentation78 Questions
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In multiple regression we make a prediction, but we cannot put confidence intervals around our prediction as we can in bivariate regression.
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Correct Answer:
False
Multiple regression requires specification of a general conceptual model that identifies independent and dependent variables and shows their expected relationships.
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Correct Answer:
True
The weather forecast has called for an 80 percent chance of rain for the last five days and it rained each day. On the sixth day, the forecast again is for an 80 percent chance of rain. Therefore, you forecast that it will rain today. Which method of prediction have you used?
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Correct Answer:
C
If the intercept is found to be 2 and the slope is found to be 5 in a regression result formula, then:
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In multiple regression analysis, t tests are used to test for the statistical significance of betas. If a beta is insignificant, it means that its respective independent variable plays no meaningful role in predicting the dependent variable, and the independent variable should be "trimmed" from the model.
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Which of the following SPSS commands allows you to run bivariate regression?
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Assume you are developing a general conceptual model for the Advanced Automotive Concepts dataset. Which of the following variables would most likely be your dependent variable?
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In bivariate regression, if the F value is significant (say .05 or less), then:
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Which sequence of SPSS commands would you select in order to run stepwise multiple regression?
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Bivariate regression analysis is defined as a predictive analysis technique in which:
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A regression plane is the shape of the independent variable in multiple regression analysis.
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In multiple regression, you must test for the significance of the betas for each of the independent variables. You would do this by looking for:
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If we wanted to use a type of regression that first enters the variable that explains the most variance, then the variable that explains the second highest level of variance and so on, we would use "ordinal regression."
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The R Square value is very important because it tells us how well our regression line fits the scatter of data points. It may range from 0 to +1.00 because it is the square of the correlation coefficient, which may range from -1.00 to +1.00.
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We must use standardized beta weights to compare the size of beta weights in multiple regression because the independent variables they represent are often measured with different units.
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A form of regression analysis where more than one independent variable is used in the regression equation is known as:
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A measure of the accuracy of the predictions of the regression equation is referred to as:
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In using extrapolation, the forecaster goes beyond what happened "yesterday" and identifies relationships between a number of variables such as the relationship between winds and barometric pressure.
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