Answer:
Given = Annual demand = 4,000
Ordering cost = $18 per order
Carrying cost = 18% of purchase price
Let us calculate EOQs for prices given to evaluate which EOQ falls within their respective ranges:
1. EOQ = SQRT (2 * 4000 * 18 / (18% * 0.90)) = 942.81
The price of $0.90 is for range from 1 to 499; since EOQ = 942.81 units, this price is not applicable.
2. EOQ = SQRT (2 * 4000 * 18 / (18% * 0.85)) = 970 units
The price of $0.85 is for range from 500 to 999 and EOQ of 970 falls within this range.
Hence EOQ = 970 Units
Optimum order quantity =970 units
Total cost = = carrying cost + ordering cost + purchasing cost = (970 / 2) * (18%* 0.85) + 18 * (4000 / 970) + 4000 * 0.85
= $3548
Hence:
Optimum order quantity =970 units
Total annual cost = $3,548
Superior Electric uses 4,000 toggle switches a year. Switches are priced as follows: 1) 1 - 499 for $0.90 each, 5...
5. A electric company uses 4000 switches a year. Switches are priced as follows: 1 to 499, $.90 each; 500 to 999, $.85 each; and 1000 or more, $.80 each. It costs approx. $30 to place an order, and carrying costs are 10% ofpurchase price per unit per quarter. What order size would be most economical?
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