The Glen Valley Steel Company manufactures steel bars. If the production process is working properly, the process is normally distributed with a mean length of 2.8m. Bars longer than 2.8m can be used by cutting them to 2.8m. However, bars shorter than 2.8m have to be scrapped. A random sample of 25 bars yield a mean length of 2.73m with a sample standard deviation of 0.20m. The process is adjusted if there is sufficient evidence the mean length of the bars is less than 2.8m. The production manager would like to determine whether the process should be adiusted using an appropriate hypothesis test at a 5% significance level.
The Glen Valley Steel Company manufactures steel bars. If the production process is working properly, the process is normally distributed with a mean length of 2.8m. Bars longer than 2.8m can be used by cutting them to 2.8m. However, bars shorter than 2.8m have to be scrapped. A random sample of 25 bars yield a mean length of 2.73m with a sample standard deviation of 0.20m. The process is adjusted if there is sufficient evidence the mean length of the bars is less than 2.8m. The production manager would like to determine whether the process should be adiusted using an appropriate hypothesis test at a 5% significance level.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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C2(c): The Glen Valley Steel Company manufactures steel bars. If the production process is working properly, the process is normally distributed with a mean length of 2.8m. Bars longer than 2.8m can be used by cutting them to 2.8m. However, bars shorter than 2.8m have to be scrapped. A random sample of 25 bars yield a mean length of 2.73m with a sample standard deviation of 0.20m. The process is adjusted if there is sufficient evidence the mean length of the bars is less than 2.8m. The production manager would like to determine whether the process should be adiusted using an appropriate hypothesis test at a 5% significance level.
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