STATISTICS AND PROBABILITY (PLEASE SHOW your COMPLETE & CLEAR solutions) RATE WILL BE GIVEN In a certain municipality in Region V, a survey was conducted to determine the proportion of local residence who wants to celebrate their own municipal festival. A sample of 300 residents were surveyed and 159 agreed to celebrate their own municipal festival. a. What is the maximum error of estimate using 98% confidence level? (Round to the nearest thousandths) b. With 98% confidence, what interpretation can we make regarding the probability that all local residents wants to celebrate their own municipal festival? c. What is the percentage of residents who do not agree to celebrate their own municipal festival?
STATISTICS AND PROBABILITY (PLEASE SHOW your COMPLETE & CLEAR solutions) RATE WILL BE GIVEN In a certain municipality in Region V, a survey was conducted to determine the proportion of local residence who wants to celebrate their own municipal festival. A sample of 300 residents were surveyed and 159 agreed to celebrate their own municipal festival. a. What is the maximum error of estimate using 98% confidence level? (Round to the nearest thousandths) b. With 98% confidence, what interpretation can we make regarding the probability that all local residents wants to celebrate their own municipal festival? c. What is the percentage of residents who do not agree to celebrate their own municipal festival?
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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STATISTICS AND PROBABILITY (PLEASE SHOW your COMPLETE & CLEAR solutions) RATE WILL BE GIVEN
In a certain municipality in Region V, a survey was conducted to determine the proportion of local residence who wants to celebrate their own municipal festival. A sample of 300 residents were surveyed and 159 agreed to celebrate their own municipal festival.
a. What is the maximum error of estimate using 98% confidence level? (Round to the nearest thousandths)
b. With 98% confidence, what interpretation can we make regarding the probability that all local residents wants to celebrate their own municipal festival?
c. What is the percentage of residents who do not agree to celebrate their own municipal festival?
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