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Suppose a bus arrives at a station such that the time between arrivals is exponentially distributed with rate 1/. To get home, you decide to wait for…

Q: Sure, how do I try this out?

Start by sharing the instructions of your paper with us And then follow the progressive flow. Have an issue, chat with us now Regards, Cathy, CS.

Suppose a bus arrives at a station such that the time between arrivals is exponentially distributed with rate 1/λ. To get home, you decide to wait for the bus for some number of minutes t. If the bus has arrived before t minutes, you take the bus home which takes time B. If the bus has not arrived after t minutes, you walk home which takes time W.

(a) What is the expected total time from getting to the bus stop until getting home?

(b) Suppose W < 1/λ + B at what value of t is the expected wait time minimized?

Sure, how do I try this out?

Start by sharing the instructions of your paper with us
And then follow the progressive flow.
Have an issue, chat with us now

Regards,

Cathy, CS.

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Suppose a bus arrives at a station such that the time between arrivals is exponentially distributed with rate 1/. To get home, you decide to wait for…

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