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A product has a demand of 4000 units per year. Ordering cost is​ $20, and holding cost is​ $4 per unit per year. The​ cost-minimizing solution for this product is to​ order:? A. 200 units per order. B. all 4000 units at one time. C. every 20 days. D. 10 times per year. E. none of the above

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TomShelby

Answer:

A. 200 units per order

Explanation:

To solve this you have to use the economic order quantity formula:

[tex]Q_{opt} = \sqrt{\frac{2DS}{H}}[/tex]

Where:

Demand = 4,000

S= supply cost = ordering cost = 20

H= holding cost = 4

[tex]Q_{opt} = \sqrt{\frac{2*4000*20}{4}}[/tex]

Economic Order Quantity = 200

How to Remember:

Demand per year and order cost goes in the dividend.

Holding cost goes in the divisor.

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