The filling variance for boxes of nuts is designed to be 0.02 or less. A sample of 41 boxes of nuts shows a sample standard deviation of 0.16 ounces. Use a significant level of 5% to determine if the...


The filling variance for boxes of nuts is designed to be 0.02 or less. A sample of 41<br>boxes of nuts shows a sample standard deviation of 0.16 ounces. Use a significant<br>level of 5% to determine if the variance in the nut box fillings is exceeding the design<br>specification<br>(You NEED to use BOTH the Critical-value approach and p-value approach<br>O a) Reject the null hypothesis<br>(b) None of the answers are correct<br>c) Do not reject the null hypothesis<br>

Extracted text: The filling variance for boxes of nuts is designed to be 0.02 or less. A sample of 41 boxes of nuts shows a sample standard deviation of 0.16 ounces. Use a significant level of 5% to determine if the variance in the nut box fillings is exceeding the design specification (You NEED to use BOTH the Critical-value approach and p-value approach O a) Reject the null hypothesis (b) None of the answers are correct c) Do not reject the null hypothesis

Jun 06, 2022
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