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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
Explain creating a constant flow of new products or continually updating and improving the current product line: Within a product planning activity, this is clear that b
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Explain your views on the 'international cultural impact' of the current banking crisis and support your answer. If it is your opinion that there is no 'international cultural impa
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What happens if balance doesn’t exist?
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