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1. What is the r value listed for the relationship between variables 4 and 9?
2. Describe the correlation r = -0.32** using words. Is this a statistically significant correlation? Provide a rationale for your answer. 3. Calculate the percentage of variance explained for r = 0.53. Is this correlation clinically important? Provide a rationale for your answer. 4. According to Table 2, r = 0.15 is listed as the correlation between which two items? Describe this relationship. What is the effect size for this relationship, and what size sample would be needed to detect this relationship in future studies? 5. Calculate the percentage of variance explained for r = 0.15. Describe the clinical importance of this relationship. 6. Which two variables in Table 2, have the weakest correlation, or r value? Which relationship is the closest to this r value? Provide a rationale for your answer. 7. Is the correlation between LOT-R Total scores and Avoidance-Distraction coping style statistically significant? Is this relationship relevant to practice? Provide rationales for your answers. 8. Is the correlation between variables 9 and 4 significant? Is this correlation relevant to practice? Provide a rationale for your answer. 9. Consider two values, r = 0.08 and r = -0.58. Describe them in relationship to each other. Describe the clinical importance of both r values.
10. Examine the Pearson r values for LOT-R Total, which measured Optimism with the Task and Emotion Coping Styles. What do these results indicate? How might you use this information in your practice?
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for what initial velocity will one of her free throws go exactly 10 feet? explain? B. what happens to ball for an initial velocity greater than the one in part a? explain?
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If three parts are selected at random from the bin, what is the probability that exactly two are defective? I am having trouble understanding the correct equation
driver alan has a poor driving record and pays triple the regular premium would be 2100 and covers alan for all three
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Mutually Exclusive events, Probabilities, and Binomial Distribution. Use the frequency distribution below to answer questions 13-17. The number of school-related extracurricular activities per student.
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