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Lesson 3 Homework Practice Measures Of Variation Answer Key [April-2022]
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Extract the following information: a. Name all the observations that are below the median b. Name all the observations that are between the median and third quartile c. Calculate the sample standard deviation s. Calculate the sample median m. Calculate the sample minimum value x. Calculate the sample maximum value y. Calculate the sample range r. Calculate the sample coefficient of variation σ. Calculate the sample mean μ. Calculate the sample standard deviation s. Calculate the sample median m. Calculate the sample minimum value x. Calculate the sample maximum value y. Calculate the sample range r. Calculate the sample coefficient of variation σ. Calculate the sample mean μ. Find any outliers in the data and name them. 5. ANALYZE The table. Extract the following information: a. Calculate the mean. b. Calculate the median. c. Calculate the variance. d. Calculate the standard deviation. e. Calculate the standard error. f. Calculate the standard deviation of the mean. g. Calculate the standard error of the mean. h. Calculate the confidence interval for the mean and for the median. i. Calculate the coefficient of variation. j. Calculate the coefficient of variation of the mean and the median. k. Calculate the t-test. l. Calculate the F-test. m. Calculate the chi-square test. 4. RESULTS Find the sum of the bignums. a. a) ±6. b) ±1. Find the first, third, and fourth numbers. c. What is the difference between the first and the third number? d. What is the difference between the first and the fourth number? e. What is the difference between the second and the fourth number? 5. CALCULATE The table. Calculate the following: a. The mean. b. The median. c. The mode. d. The mode of the mean. e. The standard deviation. f. The range. g. The standard deviation of the mean. h. The standard error. i. The coefficient of variation. j. The coefficient of variation of the mean and the median. 6. CONFIDENCE INTERVALS Find the 95% confidence interval for the mean and for the median. a. For the mean: r=(2.45, 4.97) b. For the median: m=4.00 c. For the mean: r=(
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