Question

Most major airlines allow passengers to carry two pieces of luggage (of a certain maximum size) onto the plane. However, theia. Based on this​ sample, develop and interpret a 95​% confidence interval estimate for the proportion of the traveling population that would have been impacted had the​ one-bag limit been in effect. Determine the confidence interval.

b. A certain plane has a capacity for 447 passengers. Determine an interval estimate of the number of passengers that you would expect to carry more than one piece of luggage on the plane. Assume the plane is at its passenger capacity.

c. Suppose the airline also noted whether the passenger was male or female. Out of the 1,000 passengers​ observed, 590 were male. Of this​ group,310 had more than one bag. Using these​ data, obtain and interpret a 95​% confidence interval estimate for the proportion of male passengers in the population who would have been affected by the​ one-bag limit.

d. Suppose the airline decides to conduct a survey of its customers to determine their opinion of the proposed​ one-bag limit. The plan calls for a random sample of customers on different flights to be given a short written survey to complete during the flight. One key question on the survey will​ be: "Do you approve of limiting the number of​ carry-on bags to a maximum of one​ bag?" Airline managers expect that only about 10​% will say​ "yes." Based on this​ assumption, what size sample should the airline take if it wants to develop a 95​% confidence interval estimate for the population proportion who will say​ "yes" with a margin of error ±0.09​?

Hi! I need some help with these. Thanks!

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Answer #1

- Answer Given Let n be the no of passengers Nere Selected n = 1000 let X be the no. of passengers who camried more than one

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