A tech company updates phones and wants to make an aggregate production plan. Each worker on...
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A tech company updates phones and wants to make an aggregate production plan. Each worker on average can update 15 phones per hour. Each worker will receive a wage of 20 an hour and will work for 10 hours per day. Each hired worked will undergo some training that will take 3 days after being hired and 5 hours each day. This training will be paid but during the training the worker can't update phones. The company determines that hiring each worker due to labor regulations will cost 200, and if they decide to lay off a worker the cost will be 300. Each hired worker can't be laid-off before finishing the training. If a worker can't update a phone, that will cost the company 50 per phone. Each updated phone will bring the company 500. Day 1 2 Answer: 3 4 5 6 7 8 9 10 11 12 13 14 15 Demand 100 50 75 90 80 40 45 50 80 85 70 30 25 50 70 Having the following decision variables, what would the constraint for "Each hired worker can't be laid-off before finishing the training"? - Use linear programming to determine the inequality. X+ = Number of hired workers Yt = Number of laid-off workers W+ = Number of workers on each day. Z Number of updated phones. = A tech company updates phones and wants to make an aggregate production plan. Each worker on average can update 15 phones per hour. Each worker will receive a wage of 20 an hour and will work for 10 hours per day. Each hired worked will undergo some training that will take 3 days after being hired and 5 hours each day. This training will be paid but during the training the worker can't update phones. The company determines that hiring each worker due to labor regulations will cost 200, and if they decide to lay off a worker the cost will be 300. Each hired worker can't be laid-off before finishing the training. If a worker can't update a phone, that will cost the company 50 per phone. Each updated phone will bring the company 500. Day 1 2 Answer: 3 4 5 6 7 8 9 10 11 12 13 14 15 Demand 100 50 75 90 80 40 45 50 80 85 70 30 25 50 70 Having the following decision variables, what would the constraint for "Each hired worker can't be laid-off before finishing the training"? - Use linear programming to determine the inequality. X+ = Number of hired workers Yt = Number of laid-off workers W+ = Number of workers on each day. Z Number of updated phones. =
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Related Book For
Operations Management in the Supply Chain Decisions and Cases
ISBN: 978-0073525242
6th edition
Authors: Roger Schroeder, M. Johnny Rungtusanatham, Susan Goldstein
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