exel 3-1
EOQ example
| Economic Order Quantity | |||
| Demand = | 10,000 | Annual Requirements or Demand | |
| Cost per item = | $ 150.00 | Purchase cost per Unit | |
| A = | Annual Usage, in dollars | ||
| B = | $ 125.00 | Administrative costs per order of placing the order | |
| C = | 28% | Carrying costs of the inventory (expressed as an annual percentage of the inventory dollar value) | |
| EOQ value = | (exact value) | ||
| EOQ units = | (rounded number) | ||
| Using this inventory management system, every time that you need to order this item, you buy EOQ of them! | |||
| EXTRA: What if your supplier requires you to purchase only in Cases of 60 units each? How much extra would this cost in a year? | |||
| Hint -- use the the table on the "Chart data" tab for the computation of "Total Annual Cost" for your EOQ and the best Case Lot. | |||
| When to order is another question…. See the next assignment to compute the Reorder Point. | |||
Inventory Costs
Holding Cost 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 Ordering Costs 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 Total Cost 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0Quantity per Order
Annual Cost
Chart data
| Demand = | 10,000 | Annual Requirements or Demand | |||||
| A = | 0 | Annual Usage, in dollars | |||||
| $ 150.00 | Purchase cost per Unit | ||||||
| B = | $ 125.00 | Administrative costs per order of placing the order | |||||
| C = | 28% | Carrying costs of the inventory (expressed as an annual percentage of the inventory dollar value) | |||||
| EOQ = | 0 | ||||||
| Min Q | 0 | ||||||
| Max Q | 0 | ||||||
| Q | Annual Order Cost | Annual Holding Cost | Total Cost | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! | ||||
| 0 | ERROR:#DIV/0! | $ - 0 | ERROR:#DIV/0! |