An airline reports that it has been experiencing a 20 % rate of no-shows on advanced reservations. Among 270 advanced reservations, find the probability that there will be less than 52 no-shows. Use continuity correction and the standard normal distribution table to approximate the binomial probability. P(x < 51.5) O P(x < 52.5) = 0,352 0.409 O P(r < 52.5) = 0.4715 O P(r < 52) = 0.3821 O P(r < 51.5) = 0.3981

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An airline reports that it has been experiencing a 20 % rate of no-shows on advanced reservations. Among
270 advanced reservations, find the probability that there will be less than 52 no-shows.
Use continuity correction and the standard normal distribution table to approximate the binomial
probability.
P(z < 51.5)
0.352
O P(x < 52.5)
0.409
O P(r < 52.5) = 0.4715
O P(x < 52) = 0.3821
O P(r < 51.5)
= 0.3981
Transcribed Image Text:An airline reports that it has been experiencing a 20 % rate of no-shows on advanced reservations. Among 270 advanced reservations, find the probability that there will be less than 52 no-shows. Use continuity correction and the standard normal distribution table to approximate the binomial probability. P(z < 51.5) 0.352 O P(x < 52.5) 0.409 O P(r < 52.5) = 0.4715 O P(x < 52) = 0.3821 O P(r < 51.5) = 0.3981
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