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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
The probability of Event 1 is P and the probability of Event 2 is (1-p),for what values of P would you choose A?B?C? Values in the table are payoffs. Choice /Event Event 1 Event2
The following table shows a tool and die company's quarterly sales for the current year. What sales would you predict for the first quarter of next year? Quarter relatives are SR1=
Why do projects start slow and end slow?
This case study will be discussed and reviewed in the Case Study discussion question for the week. Post your responses to the questions at the end in the Case Study discussion ques
A firm uses a serial assembly system and needs answers to the following- a. A desired output of 900 units per shift (7.5 hours) is desired for a new processing system. The syst
Conway just received his contractor's license in the state of Virginia. For years, Conway did light construction work for a few commercial accounts. He was very successful and had
Ask queRock’n Bands: A Project Management Decision-making Gamestion #Minimum 100 words accepted#
To determine the standard working time for a special job, following observation data is collected: Observation 1 2 3 4 5 6 7 8 Time (in second) 17 18 15 14 13 15 16 13 a) If the pe
Transformation process
A project to build a new bridge seems to be going very well since the project is well ahead of schedule and costs seem to be running very low. A major milestone has been reached wh
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