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For questions 5-8, suppose that adult women's heights are normally distributed with a mean of 65 inches and a standard deviation of 2 inches. What

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For questions 5-8, suppose that adult women's heights are normally distributed with a mean of 65 inches and a standard deviation of 2 inches. What percent of adult women have heights between 60 inches and 65 inches? Answer:Use the empirical rule to describe the range of heights for women within one standard deviation of the mean. Select one: a. Approximately 68% of adult women are between 63 and 67 inches tall. b. Approximately 99.5% of adult women are between 63 and 67 inches tall. c. Approximately 34% of adult women are between 63 and 67 inches tall. d. Approximately 95% of adult women are between 63 and 67 inches tall. What is the probability that a randomly selected adult woman is more than 64 inches tall? Answer: What percent of adult women are either less than 60 inches or greater than 72 inches tall? Answer: What does correlation coefficient mean? Select one: a. How strong or weak the relationship is between two numbers b. How strong or weak the relationship is between the mean and median c. Relationship between variance and standard deviation d. Relationship between the measures of central tendency

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