Exam 14: Pearson Correlation and Regression: Inferential Aspects
Exam 1: Introduction and Mathematical Preliminaries146 Questions
Exam 2: Frequency and Probability Distributions150 Questions
Exam 4: Percentiles percentile Ranks standard Scores and the Normal Distribution176 Questions
Exam 5: Pearson Correlation and Regression: Descriptive Aspects152 Questions
Exam 3: Measures of Central Tendency and Variability154 Questions
Exam 7: Estimation and Sampling Distributions151 Questions
Exam 8: Hypothesis Testing: Inferences About a Single Mean160 Questions
Exam 6: Probability149 Questions
Exam 9: Principles of Research Design and Statistical Preliminaries for Analyzing Bivariate Relationships150 Questions
Exam 10: Independent Groups T -Test149 Questions
Exam 13: One-Way Repeated Measures Analysis of Variance140 Questions
Exam 14: Pearson Correlation and Regression: Inferential Aspects143 Questions
Exam 15: Chi-Square Test145 Questions
Exam 16: Nonparametric Statistics135 Questions
Exam 17: Two-Way Between-Subjects Analysis of Variance117 Questions
Exam 18: Overview and Extension: Statistical Tests for More Complex Designs124 Questions
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We can test the null hypothesis that ñ = 0 by transforming the sample correlation
coefficient into a statistic that has a sampling distribution that closely approximates the F
distribution with k - 1 degrees of freedom.
(True/False)
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If the degrees of freedom of the Pearson correlation is 0,how many pairs of scores are there?
(Multiple Choice)
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The mean of a sampling distribution of the correlation coefficient is approximately ñ,the
true population coefficient.
(True/False)
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How is the nature of the relationship between two variables evaluated in a correlational analysis?
(Essay)
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Suppose a school psychologist found a correlation between SAT scores of students who graduated from her school and their GPAs at the end of the first year in college.The correlation,r = .82,was based on a sample of 55 students whose SAT scores ranged from 450 to 550.The next year,one for her students made a 625 on the SAT and she wants to predict that students future GPA.Which of the following statements is true?
(Multiple Choice)
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Which of the following values represents the strongest correlation between variables?
(Multiple Choice)
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When the population correlation coefficient is greater than 0,the sampling distribution is ______.
(Multiple Choice)
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The sampling distribution of the population correlation coefficient is ____ when the population coefficient is equal to 0.
(Multiple Choice)
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The population value of the standard error of stimate can be estimated from ample data by substituting the degrees of freedom of ____________________ in the denominator.
(Short Answer)
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The use of the slope as an index of effect size only makes sense when the correlation
between Y and X is relatively low.
(True/False)
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A relationship between two variables might exist in a sample even though it does not exist
in the population.
(True/False)
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The traditional null hypothesis tested using the Pearson correlation is _____.
(Multiple Choice)
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In regression,the variable from which predictions are made is formally known as the ____________________.
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The _____ of the estimated standard error of estimate provides a measure of the amount of predictive error that occurs.
(Multiple Choice)
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What does the estimated standard error of the estimate represent?
(Multiple Choice)
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In Pearson correlation,the alternative hypothesis states that r ___ 0.
(Short Answer)
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Imagine you are interested in researching the relationship between job experience and income among early-career working professionals.You take a random sample of 32 professionals from the nearest city,and you ask them to report their annual income and submit a resumé outlining their professional experience.You later calculate their years of experience from their resumés.You compute the following information:
If you were to calculate a 95% confidence interval for this correlation coefficient,you would find that it ranges from .11 to .70.How should this interval be interpreted?
(Multiple Choice)
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What is the technical term/phrase that is used to describe the problem in the previous question?
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