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minutes. The average time to receive the order for the 20 customers was 3.5 minutes with a standard deviation of 0.75 minutes. -Unu ihe. The fast-food chain selects 20 drive-thru orders at random and measures the time it takes for the customer to receive their order in Which of the equations below would be the correct way to determine a 95% confidence interval. O a 0.75 2.093 x 3.5 20 O b.3.5+2.093x0.75 Oc. 3.5+2.093x 0,.75 d. 3.5+2.093x 0.75 V19

minutes. The average time to receive the order for the 20 customers was 3.5 minutes with a standard deviation of 0.75 minutes. -Unu ihe. The fast-food chain selects 20 drive-thru orders at random and measures the time it takes for the customer to receive their order in Which of the equations below would be the correct way to determine a 95% confidence interval. O a 0.75 2.093 x 3.5 20 O b.3.5+2.093x0.75 Oc. 3.5+2.093x 0,.75 d. 3.5+2.093x 0.75 V19

MATLAB: An Introduction with Applications
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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A fast-food chain has set a goal to have the shortest average wait times in their drive-thru line. The fast-food chain selects 20 drive-thru orders at random and measures the time it takes for the customer minutes. The average time to receive the order for the 20 customers was 3,5 minutes with a standard deviation of 0.75 minutes. receive their order in Which of the equations below would be the correct way to determine a 95% confidence interval. Oa. 0.75+2.093x 3.5 20 O b.3.5+2.093×0.75 Oc. 3.5+ 2.093x 0.75 20 d. 3.5+2.093x 0.75 19
Transcribed Image Text:A fast-food chain has set a goal to have the shortest average wait times in their drive-thru line. The fast-food chain selects 20 drive-thru orders at random and measures the time it takes for the customer minutes. The average time to receive the order for the 20 customers was 3,5 minutes with a standard deviation of 0.75 minutes. receive their order in Which of the equations below would be the correct way to determine a 95% confidence interval. Oa. 0.75+2.093x 3.5 20 O b.3.5+2.093×0.75 Oc. 3.5+ 2.093x 0.75 20 d. 3.5+2.093x 0.75 19
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