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Question
An airline offers discounted "advance-purchase" fares to customers who buy tickets more than 30 days before travel and charges "regular" fares for tickets purchased during those last 30 days. The company has noticed that $60 \%$ of its customers take advantage of the advance-purchase fares. The "no-show" rate among people who paid regular fares is $30 \%,$ but only $5 \%$ of customers with advance-purchase tickets are no-shows.Show more…
a. What percent of all ticket holders are no-shows?
b. What's the probability that a customer who didn't show had an advance-purchase ticket?
c. Is being a no-show independent of the type of ticket a passenger holds? Explain.
Instant Answer
Step 1
Plugging in the given values, we get: (0.60 * 0.05) + (0.40 * 0.30) = 0.03 + 0.12 = 0.15 So, 15% of all ticket holders are no-shows. b. Show more…
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