Brand Y tires, and the distribution of kilometers to wear-out has been found to be approximately normal with mean =114,000 and σ = 11,600. Now it tries 12 tires of Brand X and finds a sample mean 117,200. Test at the 5% level of significance to see whether there is a significant difference (positive or negative) in kilometers to wear-out between Brand Y and Brand X. Assume the standard deviation is unchanged. Justify youranswer. 2. In the problem above, if the true kilometers to wear-out is 114,000, what is the 98% confidence interval for sample means? First show how to get the critical z values. Nzxnakaowkrjfjspxoxnznxmamakajdcn

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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Nzxndnakakdvnfmskdocncnalsocnfmdwlsodkcm vndmskskdowowoeoekfnvksakowoelfckdksksksmxmcnfnkaakskskdkxkskaksks 1. A taxi company has been using Brand Y tires, and the distribution of kilometers to wear-out has been found to be approximately normal with mean =114,000 and σ = 11,600. Now it tries 12 tires of Brand X and finds a sample mean 117,200. Test at the 5% level of significance to see whether there is a significant difference (positive or negative) in kilometers to wear-out between Brand Y and Brand X. Assume the standard deviation is unchanged. Justify youranswer. 2. In the problem above, if the true kilometers to wear-out is 114,000, what is the 98% confidence interval for sample means? First show how to get the critical z values. Nzxnakaowkrjfjspxoxnznxmamakajdcnxnakakaksjrjfjcospaoqwjrnncnxamakdodo
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