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Suppose that three people A, B, and C are throwing a ball from one to another. Whenever A has the ball, he throws it to B with a probability of 1/3 and to C with a probability of 2/3. Whenever B has the ball, she throws it to A with probability of 3/5 and to C with a probability of 2/5. Whenever C has the ball, he is equally likely to throw to either A or B.
If this game goes on for a long time, what is the mean number of throws between ball possessions for each of the 3 players?
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what is the minimum number of stations needed to achieve the appropriate cycle time? d) Assign tasks to workstations in order of position weight, tiebreaker most following tasks. e) What is the efficiency?
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