A student wants to estimate the mean score of all college students for a particular exam. First use the range rule of thumb to make a rough estimate of the standard deviation of those scores. Possible scores range from 100 to 1200. Use technology and the estimated standard deviation to determine the sample size corresponding to a 90% confidence level and a margin of error of 100 points. What isn't quite right with this exercise? The range rule of thumb estimate for the standard deviation is (Type an integer or a fraction.) A confidence level of 90% requires a mimimum sample size of (Round up to the nearest integer.) What isn't quite right with this exercise? O A. The range rule of thumb introduces too much inaccuracy for this procedure. B. A margin of error of 100 points seems too high to provide a good estimate of the mean score. c. These results don't apply to a test that has multiple choice questions. A student wants to estimate the mean score of all college students for a particular exam. First use the range rule of thumb to make a rough estimate of the standard deviation of those scores. Possible scores range from 100 to 1200. Use technology and the estimated standard deviation to determine the sample size corresponding to a 90% confidence level and a margin of error of 100 points. What isn't quite right with this exercise? A confidence level of 90% requires a mimimum sample size of (Round up to the nearest integer.) What isn't quite right with this exercise? O A. The range rule of thumb introduces too much inaccuracy for this procedure. B. A margin of error of 100 points seems too high to provide a good estimate of the mean score. C. These results don't apply to a test that has multiple choice questions. O D. A minimum sample size of 21 is not feasible to use to estimate the mean test scores.
A student wants to estimate the mean score of all college students for a particular exam. First use the range rule of thumb to make a rough estimate of the standard deviation of those scores. Possible scores range from 100 to 1200. Use technology and the estimated standard deviation to determine the sample size corresponding to a 90% confidence level and a margin of error of 100 points. What isn't quite right with this exercise? The range rule of thumb estimate for the standard deviation is (Type an integer or a fraction.) A confidence level of 90% requires a mimimum sample size of (Round up to the nearest integer.) What isn't quite right with this exercise? O A. The range rule of thumb introduces too much inaccuracy for this procedure. B. A margin of error of 100 points seems too high to provide a good estimate of the mean score. c. These results don't apply to a test that has multiple choice questions. A student wants to estimate the mean score of all college students for a particular exam. First use the range rule of thumb to make a rough estimate of the standard deviation of those scores. Possible scores range from 100 to 1200. Use technology and the estimated standard deviation to determine the sample size corresponding to a 90% confidence level and a margin of error of 100 points. What isn't quite right with this exercise? A confidence level of 90% requires a mimimum sample size of (Round up to the nearest integer.) What isn't quite right with this exercise? O A. The range rule of thumb introduces too much inaccuracy for this procedure. B. A margin of error of 100 points seems too high to provide a good estimate of the mean score. C. These results don't apply to a test that has multiple choice questions. O D. A minimum sample size of 21 is not feasible to use to estimate the mean test scores.
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.4: Distributions Of Data
Problem 8PPS
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