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A football team enters a tournament in which they play one game with each of three teams, but they get to choose the order in which they play their opponent teams. The team knows the probability of "win" against each of the three teams:
PA: is the probability to win when playing with team A
PB: is the probability to win when playing with team B
PC: is the probability to win when playing with team C
where pC<pB<pA
The team wins the tournament if they win 2 games in a row. The team wants to maximise the probability of winning. Show that the "win" probability is maximised if they play the weakest team second, and that the order of playing the other two teams doesn’t matter.
A time standard was set as 0.20 hour per unit based on the 50th unit produced. If the task has a 90 percent learning curve, what would be the expected time of the 100th, 200th, and 400th units? Show work
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Compute the forecast for the week of October 12 using exponential smoothing with a forecast for August 31 of 360 and a =.2.
at a border vehicles arrive at the rate of 9 pr minute in a poisson distribution. for simplicity in this problem assume that there is only one lane and one inspector who can inspect vehichles at the rate of 12 per minute in an exponentially distri..
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Everyone has the capacity to learn, but not everyone becomes a scholar. A person can be a genius and belong to the Mensa society, but it does not necessarily mean this person is a scholar. Most people demonstrate critical thinking on some level, but ..
Calculate the capacity of each machine center and the capacity of the system. Analyze where the focus of the company's efforts should be if Beck wants to expand capacity. Determine how much extra capacity he can get without causing another operatio..
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