<style type="text/css">p.p1 {margin: 0.0px 0.0px 8.0px 0.0px; font: 11.0px 'Trebuchet MS'; color: #000000; -webkit-text-stroke: #000000}p.p2 {margin: 0.0px 0.0px 8.0px 72.0px; text-indent: 36.0px; font: 11.0px 'Trebuchet MS'; color: #000000; -webkit-text-stroke: #000000}span.s1 {font-kerning: none}span.Apple-tab-span {white-spacere}</style>Can someone please help us with the below problem. I do not expect to solve this completely( Of course, that would be highly appreciated). I am struggling hard to find out an approach to go about for this problem.
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XYZ Corporation is a large manufacturer of batteries. The company recently received a $920,000 order for different quantities of three types of batteries. Manufacturing each batteries requires certain amount of time to manufacture battery and certain amount of time to test the battery. Table below summarizes the requirements for the three models of batteries.
Model 1 Model 2 Model 3
Number ordered: 3,000 2,000 900
Manuf./Unit (hours): 2 1.5 3
Testing/Unit (hours): 1 2 1
Unfortunately, XYZ Corporation doesn’t have enough manufacturing and testing capacity to fill the order by its due date. The company has only 10,000 hours of manufacturing capacity and 5,000 hours of testing capacity available to devote to this order.
However, the company can subcontract any portion of the order. The unit costs of producing each model in-house and buying the finished products from a subcontractor are summarized below:
Model 1 Model 2 Model 3
Cost to make: $50 $83 $130
Cost to buy: $60 $97 $145
Create a simulation in Excel to model XYZ Corporation’s objective function and then varying the number of units of each model to manufacture such that resource constraints are met( total availability of manufacturing time and testing time), attempt to determine the number of batteries of each type to make and the number of batteries of each type to buy in order to fill the customer order at the least possible cost.
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XYZ Corporation is a large manufacturer of batteries. The company recently received a $920,000 order for different quantities of three types of batteries. Manufacturing each batteries requires certain amount of time to manufacture battery and certain amount of time to test the battery. Table below summarizes the requirements for the three models of batteries.
Model 1 Model 2 Model 3
Number ordered: 3,000 2,000 900
Manuf./Unit (hours): 2 1.5 3
Testing/Unit (hours): 1 2 1
Unfortunately, XYZ Corporation doesn’t have enough manufacturing and testing capacity to fill the order by its due date. The company has only 10,000 hours of manufacturing capacity and 5,000 hours of testing capacity available to devote to this order.
However, the company can subcontract any portion of the order. The unit costs of producing each model in-house and buying the finished products from a subcontractor are summarized below:
Model 1 Model 2 Model 3
Cost to make: $50 $83 $130
Cost to buy: $60 $97 $145
Create a simulation in Excel to model XYZ Corporation’s objective function and then varying the number of units of each model to manufacture such that resource constraints are met( total availability of manufacturing time and testing time), attempt to determine the number of batteries of each type to make and the number of batteries of each type to buy in order to fill the customer order at the least possible cost.