Exam 17: Doing Real Research: Elementary Multivariate Relationships
Exam 1: Introduction to Statistics25 Questions
Exam 2: Levels of Measurement25 Questions
Exam 3: Graphical Statistics25 Questions
Exam 4: Measures of Central Tendency25 Questions
Exam 5: Measures of Dispersion25 Questions
Exam 6: Curves and Distributions22 Questions
Exam 7: Frequency Distributions22 Questions
Exam 8: Elementary Relationships: Crosstabulation Tables20 Questions
Exam 9: Hypotheses and Sampling Distributions22 Questions
Exam 10: Statistical Significance22 Questions
Exam 11: Testing for Significance: the Chi-Square Test21 Questions
Exam 12: Testing for Significance in Two Groups: The T-Test22 Questions
Exam 13: Testing for Significance in Multiple Groups: The Analysis of Variance Statistic21 Questions
Exam 14: The Concept of Association22 Questions
Exam 15: Testing for Association: Phi22 Questions
Exam 16: Testing for Association: Pearsons R and Regression22 Questions
Exam 17: Doing Real Research: Elementary Multivariate Relationships21 Questions
Exam 18: Statistics and Data Analysis20 Questions
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If three independent variables constitute a multiple R of .5, they are each positively related to the dependent variable.
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False
One of the problems of layered tables is the need for a large sample size.
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True
Bivariate statistics are closer to a beginning step in research rather than an ending step.
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True
The best way to find a total multiple correlation is to sum the individual bivariate correlations.
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Multivariate analyses, because of all of their assumptions, are less like the "real world" than bivariate analyses.
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The basic difference between multivariate and bivariate analyses is that there are at least two dependent variables to interpret.
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A major reason for using statistics is to produce an objective set of findings on which to base policy.
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Because of their serious data limitations, multiple and partial regression are seldom seen in the actual research literature.
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Partial regression differs from multiple regression in that
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A bivariate correlation of .40 is larger than a multiple correlation of .40 because of the number of variables in the multiple correlation.
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The name for partial regression comes from partitioning variance in the dependent variable by the effects of independent and control variables.
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