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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.
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Plot these samples on the control charts and circle any observations that appear to be out of control. mean (micronsa)(n=4) minimum maximum 4.134 4.011 4.612 3.913 3.891 4.474 4.58
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