Economic Order Quantity Compute the necessary values below to find the MOST economical quantity to order!

Demand $=12,000$ Annual Requirements or Demand, in units

Cost per item $=$ $$160\mathrm{.}00$ Purchase cost per Unit

A $=$ $$1,920,000$ Annual Usage, in dollars

B $=$ $$115\mathrm{.}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 $=$ $$39,713\mathrm{.}26($exact value$)$

EOQ units $=248($rounded number$)$

Using this CONTINUIOUS inventory management system, every time that you need to order this item, you buy EOQ of them!

Next, compute the following values using the EOQ units $($rounded into whole items, as above$)$

Annual Ordering Cost $=$ in dollars

Annual Inventory Holding Cost $=$ in dollars

TOTAL Annual Cost $=$ in dollars

Why are the Ordering Cost and Holding Cost not exactly equal, as seen on the chart?