Describe your mathematical model

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Consider a company producing a single product. Based on the table below, forecast the demand for the product for the next January using the Adjusted Exponential Smoothing method with alpha = 0.7 and beta = 0.2. Round up the estimated value to the nearest integer. Month Demand

Jan. 760

Feb. 780

Mar. 820

Apr. 830

May 840

Jun. 870

Jul. 860

Aug. 890

Sep. 930

Oct. 950

Nov. 960

Dec. 970

Jan.(F) ? ?

Assume the estimated demand for the product for the next February = estimated demand for the next January + 20 and same for the next March = same for the next January + 40 (the linear trend value 20 is based on a regression analysis). In terms of production capacity, the company has a regular time capacity of 750 units/month and an overtime capacity of 270 units/month. The cost of regular time production is $15/unit and the cost of over time production is $25/unit. The company can carry inventory to the next month and the holding cost is $4/unit/month. The demand has to be met every month. Develop the optimal production plan for the next three monts that minimizes the overall cost for production and inventory management. In other words, what is the optimal values of the decision variables and objective? You must describe your mathematical model.

Reference no: EM132170753

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