Problem $2$:

A software company sells computers. each computer retails for $$299.$ the monthly holding cost for each computer is $$20$ placing an order cost $$50,$ regardless of the quantity of computers ordered. the monthly demand for computers at this operation is $180.$ using the basic eog model, what are: demand $=180$ order cost $=50$ unit cost $=20$

a$)$ The economic order quantity?

$\sqrt[\phantom{2}]{?}\frac{2**180**50}{20}$

b$)$ The average inventory level?

$(\frac{30}{2})=15$ units

c$)$ The total monthly holding cost?

$3*20=60$ units

d$)$ The total monthly ordering cost?

$(\frac{180}{30})**50=$$$300$

Problem $4$:

A manufacturer produces tables, which it sells for $$30$ each. the production rate is $600$ per day. the monthly demand for tables is $1500($ and so usage per day is $50).$ Set$-$up cost is $$60$ and the holding cost is $$2$ per table per month. what are: Average inventory $=($Beginning inventory $+$ Ending inventory$)\frac{?}{2}$

a$)$The economic production quantity

b$)$ The average inventory level?

c$)$ The total monthly holding cost?

d$)$ The total monthly setup cost?