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Suppose that at any period of time a photo-copier machine can either be working properly, in need of maintenance, in need of minor repair, or in need of major repair. If the photocopier is working, the chances that it will require maintenance, minor repair, or major repair in the next time period are respectively 0:15, 0:05, 0:03. Assume that the probability that the maintenance is successfully done in the next period is 1, the probability that the minor repair is successfully done in the next period is 0:8, and the probability that the major repair is successfully done in the next period is 0:5. Construct a Markov Chain and its steady-state probabilities that would allow you to answer the following question: If the owner of the photocopier has to pay $10 for every period that it is not working properly, what is the expected cost per period of the photocopy
what is aggregate planning
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#SPC is an operational level technique of ensuring quality conformance. How many of the benefits of bringing the plant under control would you class as strategic?.
what is line balancing and what happens if it doesn''t exist?
A job shop receives an order for high precision formed parts. The cost of producing each part is approximately $20,000. The customer requires that either 4 or 5 good parts be suppl
Is there one best time for performance appraisal? Explain
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Advantages of a Fixed Position Layout Men and machines can be used for wide variety of operations producing different products. The investment on layout is very
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