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A large supplier of electronic components has decided to control the inventory of a certain item by a periodic review, order up to R policy. The mean demand rate for this item is 500 units per year. The lead time? Is nearly constant at three months. The demand in the time? + T can be represented by a normal distribution with mean 500 (? + T) and the variance 800(? + T). The cost of each unit is $10, the inventory carrying cost rate is 0.10, the cost of making a review and placing an order is $15, and the cost of backorder is estimated to be $30. Find the optimal quantity and period for this problem.
The 3M incorporate produces solar cell panels, and the production rate can be 8,000 pieces per day. The demand for the solar panel is 30,000 pieces per month. The fixed cost of set
Consider the following LP problem: Maximize Z = 30X1 + 10X2 Subject to: 3x1 + x2 300 x1 + x2 200 x1 100 x2 50 and x1,x2 0 Solve using the graphical technique
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