Mathematics, 26.03.2021 01:00 ciarrap552
An article reported that what airline passengers like to do most on long flights is rest or sleep; in a survey of 3697 passengers, almost 80% did so. Suppose that for a particular route the actual percentage is exactly 80%, and consider randomly selecting six passengers. Then x, the number among the selected six who rested or slept, is a binomial random variable with n = 6 and p = 0.8. (Round your answers to four decimal places.)
Required:
a. Calculate p(4).
b. Calculate p(6), the probability that all six selected passengers rested or slept.
c. Determine P(x ≥ 4).
d. Let z denote a random variable that has a standard normal distribution. Determine each of the probabilities below.
1. P(z < 2.36) =
2. P(z lteq. gif 2.36) =
3. P(z < -1.23) =
4. P(1.15 < z < 3.35) =
5. P(-0.77 lteq. gifz lteq. gif -0.54) =
6. P(z > 3) =
7. P(z gteq. gif -3.48) =
8. P(z < 4.97) =
Answers: 3
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An article reported that what airline passengers like to do most on long flights is rest or sleep; i...
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