Exam 22: Bivariate Statistical Analysis: Differences Between Two Variables
Exam 1: The Role of Business Research58 Questions
Exam 2: Information Systems and Knowledge Management87 Questions
Exam 3: Theory Building65 Questions
Exam 4: The Business Research Process102 Questions
Exam 5: The Human Side of Business Research: Organizational and Ethical Issues92 Questions
Exam 6: Problem Definition: the Foundation of Business Research85 Questions
Exam 7: Qualitative Research94 Questions
Exam 8: Secondary Data Research in a Digital Age87 Questions
Exam 9: Survey Research: an Overview95 Questions
Exam 10: Survey Research: Communicating With Respondents81 Questions
Exam 11: Observation90 Questions
Exam 12: Experimental Research138 Questions
Exam 13: Measurement100 Questions
Exam 14: Attitude Measurement90 Questions
Exam 15: Questionnaire Design116 Questions
Exam 16: Sampling Designs and Sampling Procedures91 Questions
Exam 17: Determination of Sample Size: a Review of Statistical Theory87 Questions
Exam 18: Fieldwork69 Questions
Exam 19: Editing and Coding: Transforming Raw Data Into Information86 Questions
Exam 20: Basic Data Analysis: Descriptive Statistics92 Questions
Exam 21: Univariate Statistical Analysis76 Questions
Exam 22: Bivariate Statistical Analysis: Differences Between Two Variables77 Questions
Exam 23: Bivariate Statistical Analysis: Measures of Association81 Questions
Exam 24: Multivariate Statistical Analysis85 Questions
Exam 25: Communicating Research Results: Report Generation, Oral Presentation, and Follow-Up84 Questions
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Supposed you used a 10-point rating scale to measure intention-to-buy (1 = definitely would not buy and 10 = definitely would buy). If a group of 40 males had a mean of 7 and a standard deviation of 2.5, while a group of 35 females had a mean of 5 and a standard deviation of 1.4, the standard error of the difference between the means would be approximately _____.
(Multiple Choice)
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All of the following are forms of variance considered in an F-test EXCEPT _____.
(Multiple Choice)
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The ______ test studies the significance of a contingency table.
(Short Answer)
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Explain what a Z-test for comparing two proportions is and the appropriate hypothesis.
(Essay)
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The degrees of freedom are calculated as d.f. = n - 1 when using the t-test for comparing two means.
(True/False)
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To use the chi-square test, both variables in a 2 x 2 contingency table must be measured on a ratio scale.
(True/False)
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Which should be used when comparing the means of three groups to see if they are significantly different from one another?
(Multiple Choice)
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Explain what an independent samples t-test is and the null hypothesis examine.
(Essay)
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A Z-test for differences of proportions requires a sample size greater than 100.
(True/False)
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The first basic step in interpreting t-test results is to find the p-value associated with a particular t and the corresponding degrees of freedom.
(True/False)
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The sum of differences between the group mean and the grand mean summed over all groups for a given set of observations is called _____ variance.
(Short Answer)
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A pooled estimate of the standard error is a better estimate of the standard error than one based on the variance from either sample.
(True/False)
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The null hypothesis for an ANOVA test comparing the means of three groups is: m1 ¹ m2 ¹ m3.
(True/False)
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Tests are bivariate tests of differences when they involve only two variables: a variable that acts like a dependent variable and a variable that acts as a classification variable.
(True/False)
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The _____ for differences of proportions is a technique used to test the hypothesis that proportions are significantly different for two independent samples or groups.
(Short Answer)
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What is ANOVA and when is it the appropriate statistical technique? What test is used to determine significance? Give an example of a research question that can be analyzed using ANOVA.
(Essay)
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Which of the following is a requirement for using the Z-test for differences of proportions?
(Multiple Choice)
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_____ is the appropriate statistical tool to use when comparing the means of three or more groups to see if they are significantly different from one another.
(Short Answer)
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