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A large law firm uses an average of 40 boxes of copier paper a day. The firm operates 257 days a year. Storage and handling costs for the paper are $25 a year per box, and it costs approximately $64 to order and receive a shipment of paper.
a. What order size would minimize the sum of annual ordering and carrying costs? (Round your answer to the nearest whole number.) Order size boxes ____________
b. Compute the total annual cost using your order size from part a. (Round intermediate calculations and final answer to 2 decimal places. Omit the "$" sign in your response.) Total annual cost $ ___________________
c. Except for rounding, are annual ordering and carrying costs always equal at the EOQ? Yes or No
d-1. The office manager is currently using an order size of 195 boxes. The partners of the firm expect the office to be managed "in a cost-efficient manner." compute total cost for this current order size. (Round intermediate calculations and final answer to 2 decimal places. Omit the "$" sign in your response.) TC =_______ $ rev: 02_25_2012.
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Consider again the problem, assume the fixed cost of having a backlog cycle is F=200$. What is the optimal order size Q and backlog amount s? What is the optimal total relevant cost?
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