Consider a sample data set with the summary statistics s=54, Q = 112, and Qu=218. a....

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Consider a sample data set with the summary statistics s=54, Q₁ = 112, and Qu=218. a. Calculate IQR. b. Calculate IQR/s. c. Is the value of IQR/s approximately equal to 1.3? What does this imply? a. IQR= b. IQR/s = (Round to three decimal places as needed.) c. Is the value of IQR/s approximately equal to 1.3? Yes No What does this imply? A. The ratio IQR/s is not approximately equal to 1.3, which is evidence that the data are from an approximately normal distribution. B. The ratio IQR/s is approximately equal to 1.3, which is evidence that the data are from an approximately normal distribution. C. The ratio IQR/s is not approximately equal to 1.3, which is evidence that the data may not be from an approximately normal distribution. D. The ratio IQR/s is approximately equal to 1.3, which is evidence that the data may not be from an approximately normal distribution. Consider a sample data set with the summary statistics s=54, Q₁ = 112, and Qu=218. a. Calculate IQR. b. Calculate IQR/s. c. Is the value of IQR/s approximately equal to 1.3? What does this imply? a. IQR= b. IQR/s = (Round to three decimal places as needed.) c. Is the value of IQR/s approximately equal to 1.3? Yes No What does this imply? A. The ratio IQR/s is not approximately equal to 1.3, which is evidence that the data are from an approximately normal distribution. B. The ratio IQR/s is approximately equal to 1.3, which is evidence that the data are from an approximately normal distribution. C. The ratio IQR/s is not approximately equal to 1.3, which is evidence that the data may not be from an approximately normal distribution. D. The ratio IQR/s is approximately equal to 1.3, which is evidence that the data may not be from an approximately normal distribution.

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A IQR 218 112 106 B IQRs 10654 196 C Is the value of IQRs approximately equal ... View the full answer