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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
Wendys opens a drive through with one cashier and one food preparer. Customers will first enter the "place order" line to meet the cashier and then enter the "pick up" line to get
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Hi I need quotation for the assignment it needs 2000 words. "You are required to review the literature on any THREE (3) topics covered in this course using various academic journa
Why are uniform laws like the UCITA and the UETA necessary? Does it make any difference if these uniform laws are not enacted in every state? How should the law be applied to a dis
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