A certain flight arrives on time 84 percent of the time. Suppose 155 flights are randomly selected. Use the normal approximation to the binomial to approximate the probability that (a) exactly 125 flights are on time. (b) at least 125 flights are on time. (c) fewer than 139 flights are on time. (d) between 139 and 143, inclusive are on time. (a) P(125) = (Round to four decimal places as needed.) (b) P(X2 125) = (Round to four decimal places as needed.) (c) P(X < 139) = (Round to four decimal places as needed.) (d) P(139

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A certain flight arrives on time 84 percent of the time. Suppose 155 flights are randomly selected. Use the normal approximation to the binomial to approximate the probability that:

(a) exactly 125 flights are on time.
\[ \text{P}(125) = \text{[ ] (Round to four decimal places as needed.)} \]

(b) at least 125 flights are on time.
\[ \text{P}(X \geq 125) = \text{[ ] (Round to four decimal places as needed.)} \]

(c) fewer than 139 flights are on time.
\[ \text{P}(X < 139) = \text{[ ] (Round to four decimal places as needed.)} \]

(d) between 139 and 143, inclusive, are on time.
\[ \text{P}(139 \leq X \leq 143) = \text{[ ] (Round to four decimal places as needed.)} \]

Enter your answer in each of the answer boxes.
Transcribed Image Text:A certain flight arrives on time 84 percent of the time. Suppose 155 flights are randomly selected. Use the normal approximation to the binomial to approximate the probability that: (a) exactly 125 flights are on time. \[ \text{P}(125) = \text{[ ] (Round to four decimal places as needed.)} \] (b) at least 125 flights are on time. \[ \text{P}(X \geq 125) = \text{[ ] (Round to four decimal places as needed.)} \] (c) fewer than 139 flights are on time. \[ \text{P}(X < 139) = \text{[ ] (Round to four decimal places as needed.)} \] (d) between 139 and 143, inclusive, are on time. \[ \text{P}(139 \leq X \leq 143) = \text{[ ] (Round to four decimal places as needed.)} \] Enter your answer in each of the answer boxes.
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