The phone lines to an airline reservation system are occupied 40% of the time. Assume that the events that the lines are occupied on successive calls are independent. Assume that 10 calls are placed to the airline. (a) What is the probability that for exactly three calls the lines are occupied? (b) What is the probability that for at least one call the lines are not occupied? (c) What is the expected number of calls in which the lines are all occupied?

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The phone lines to an airline reservation system are
occupied 40% of the time. Assume that the events that the lines
are occupied on successive calls are independent. Assume that
10 calls are placed to the airline.
(a) What is the probability that for exactly three calls the lines
are occupied?
(b) What is the probability that for at least one call the lines
are not occupied?
(c) What is the expected number of calls in which the lines
are all occupied?
Transcribed Image Text:The phone lines to an airline reservation system are occupied 40% of the time. Assume that the events that the lines are occupied on successive calls are independent. Assume that 10 calls are placed to the airline. (a) What is the probability that for exactly three calls the lines are occupied? (b) What is the probability that for at least one call the lines are not occupied? (c) What is the expected number of calls in which the lines are all occupied?
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