A college administrator wants to learn about the mean SAT score of students who attend math tutoring services. To do this she will collect data to make a 90% confidence interval about the mean SAT score of such students. She takes a random sample of 9 SAT scores of students who attend math tutoring services. The scores are as follows. 1050, 940, 1200, 1300, 1150, 860, 920, 1000, 900. Find the mean of the scores and standard deviation of the scores in the sample. Determine the critical value Tc corresponding to a 90% confidence interval. Compute the margin or error, E. Give a 90% confidence interval about the mean, µ.
A college administrator wants to learn about the mean SAT score of students who attend math tutoring services. To do this she will collect data to make a 90% confidence interval about the mean SAT score of such students. She takes a random sample of 9 SAT scores of students who attend math tutoring services. The scores are as follows. 1050, 940, 1200, 1300, 1150, 860, 920, 1000, 900. Find the mean of the scores and standard deviation of the scores in the sample. Determine the critical value Tc corresponding to a 90% confidence interval. Compute the margin or error, E. Give a 90% confidence interval about the mean, µ.
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.4: Distributions Of Data
Problem 19PFA
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- A college administrator wants to learn about the mean SAT score of students who attend math tutoring services. To do this she will collect data to make a 90% confidence interval about the mean SAT score of such students. She takes a random sample of 9 SAT scores of students who attend math tutoring services. The scores are as follows. 1050, 940, 1200, 1300, 1150, 860, 920, 1000, 900.
- Find the mean of the scores and standard deviation of the scores in the sample.
- Determine the critical value Tc corresponding to a 90% confidence interval.
- Compute the margin or error, E.
- Give a 90% confidence interval about the mean, µ.
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