Question: 1A) How Linear programming modeling is different from other Mathematical propramming modeling (5) A small clinic specializes in general and orthopedic surgery. Each general surgery

1A) How Linear programming modeling is different

1A) How Linear programming modeling is different from other Mathematical propramming modeling (5) A small clinic specializes in general and orthopedic surgery. Each general surgery performed nets $200 to the clinic, and each orthopedic surgery performed nets $300 There are two constraints of interest surgery and therapy Surgery is limited to 80 person hours per week, and therapy to 120 person-hours per week. Each general patient needs 2 hours of surgery time and 2 hours of therapy. Each orthopedic patient needs 4 hours of surgery and 12 hours of therapy. How many general and orthopedic patients should the clinic schedule to maximize its net profit, write a LP model? Solve LP, model 2A) Consider following LP model Max 2-X-2Y St X Y 3. 2X-3Y 24, X 6 X 0.70 0 Solve LP model in Solve LP ir Min 2-Y-X B) Sole the given in and show it has multiple optimal solution Max 2-10X+20Y st (5) 10X+6 Y-2500, 5X10Y S 2000, X+2Y 3 500, X0Y 0 (8) HA) What do you mean shadow cost and what is advantage of it. 3.1) Consider following LP model profit Max 2-4X Y 2X Y6 IX+271, 2X+ Y4. X=0.920 Find the shadow cost for this model (15) 4A) A factory has fixed overheads of 600 per week and produces packets of sweets at a cost of 6Op each which are then sold for 75p Equations of total revenue and total expenditure. The numbers of packets of sweets ranging from 0 to 6000 per week. The numbers of packets the factory must produce to break even with revenue equal to expenditure (in The number of packets which results in a net profit of 210 per week (ii) The number of packets which results in a net loss 300 per week. (06) 4-B) a) What is transportation problem in OR What is its Linear Programming Model 1A) How Linear programming modeling is different from other Mathematical propramming modeling (5) A small clinic specializes in general and orthopedic surgery. Each general surgery performed nets $200 to the clinic, and each orthopedic surgery performed nets $300 There are two constraints of interest surgery and therapy Surgery is limited to 80 person hours per week, and therapy to 120 person-hours per week. Each general patient needs 2 hours of surgery time and 2 hours of therapy. Each orthopedic patient needs 4 hours of surgery and 12 hours of therapy. How many general and orthopedic patients should the clinic schedule to maximize its net profit, write a LP model? Solve LP, model 2A) Consider following LP model Max 2-X-2Y St X Y 3. 2X-3Y 24, X 6 X 0.70 0 Solve LP model in Solve LP ir Min 2-Y-X B) Sole the given in and show it has multiple optimal solution Max 2-10X+20Y st (5) 10X+6 Y-2500, 5X10Y S 2000, X+2Y 3 500, X0Y 0 (8) HA) What do you mean shadow cost and what is advantage of it. 3.1) Consider following LP model profit Max 2-4X Y 2X Y6 IX+271, 2X+ Y4. X=0.920 Find the shadow cost for this model (15) 4A) A factory has fixed overheads of 600 per week and produces packets of sweets at a cost of 6Op each which are then sold for 75p Equations of total revenue and total expenditure. The numbers of packets of sweets ranging from 0 to 6000 per week. The numbers of packets the factory must produce to break even with revenue equal to expenditure (in The number of packets which results in a net profit of 210 per week (ii) The number of packets which results in a net loss 300 per week. (06) 4-B) a) What is transportation problem in OR What is its Linear Programming Model

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