$[10$:$32$ am$,28/11/2023]$ Obieda: Morgan Arthur has spent the past few weeks deter$-$ mining inventory costs for Armstrong, a toy manu$-$ facturer located near Cincinnati, Ohio. She knows that annual demand will be $30,000$ units per year and that the carrying cost will be $$1\mathrm{.}50$ per unit per year. The ordering cost, on the other hand, can vary from $$45$ per order to $$50$ per order. During the past $450$ working days, Morgan has observed the following frequency distribution for the ordering cost

$[10$:$35$ am$,28/11/2023]$ Obieda: ORDERING COST

FREQUENCY

$$45$

$85$

$$46$

$95$

$$47$

$90$

$$48$

$80$

$$49$

$55$

$$50$

$45$

Morgan's boss would like Morgan to determine an EOQ value for each possible ordering cost and to determine an EOQ value for the expected ordering cost.