Response to the following:
(1) Consider a small production system for manufacturing two products, X and Y as shown below. Manufacturing X requires two raw materials (RM 1 and 2). Manufacturing Y also requires two raw materials (RM 2 and 3). In addition, Y uses a purchased component that costs $10 per unit. Four work centers (A, B, C, and D) are used to manufacture the products. Each has 7,200 minutes (120 hours; 3-eight hour shifts) available each week. Operating expenses for the week, including everything except materials costs, is $12,000.
X Y
Demand per week 300 units 150 units
Selling price $180/unit $200/unit
Raw material costs (per unit)
RM 1 $40
RM 2 $40 $40
RM 3 $40
Purchased parts $10
Time available on each work center is 7,200 minutes.
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(a) What is the maximum potential profit of the production system?
(b) Find the bottleneck work center. Show why it is a constraint.
(c) What is the maximum feasible amount of profit subject to the constraint?
(d) The manager plans to purchase a new technology at $750,000 to reduce the processing time on both RM 2 and RM 3 at the bottleneck workstation by half. What would you say about his plan? Discuss.
Attachment:- refer.rar