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Messages are transmitted from low speed terminals and arrive at a message concentrator at a Poisson rate of 600/hr. They are held in a buffer until a hi-speed trunk line is free to transmit them. The trunk line transmission time is exponential with a mean of 30 secs. Determine the smallest integer number of trunk lines needed so that tq the waiting time in the queue satisfies the relation t P[tq < 60 sec.]> 0.95, i.e., the probability exceeds 95% that the time the message spends in the buffer is less than 60 sec. Compute L and Lq for the number of trunk lines you determined
1) Should Jeff go ahead and place the order he knows is coming and win the contest while risking the anger of Ron Yokum? 2) How much latitude should a salesperson assume in clos
After completing your program in the University, you would want to establish your own business. Relate your choice of business to any of the types of operation layout systems
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Can I have a process strategy matrix , which has 5 key performance objectives, people processes, technology and information in one of the accor chain hotel?
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