CAMMIMS$162.$E$\mathrm{.}015$

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is a small manufacturer of golf equipment and supplies whose management has decided to move into the market for medium$-$ and high$-$priced golf bags. After a thorough inve aging. A mathematical model has been developed that shows the constraints of produced will require the following operations: cutting and dyeing the material, sewing, finishin produce in order to maximize total profit contribution.

number of standard bags.

pumber of deluxe bags.

Max s$.$t$.$

$\frac{7}{10}S+1D630$ Cutting and Dyeing

$\frac{1}{2}S+\frac{5}{6}D600$ Sewing

$1S+\frac{2}{3}D708$ Finishing

$\frac{1}{10}S+\frac{1}{4}D135$ Inspection and Packaging

$S,D0,$

the Par, Inc., problem described above and in Section $2\mathrm{.}1.$ Suppose that Par, Inc., management encounters the following situations. Assuming that Par, Inc., encounters each of th fly, what is the optimal solution and the total profit yhat is the optimal solution and the total profit contribution for each situation described?

e optimal solution occurs at $(S,D)=()$ with a profit of $.$

new low$-$cost material is available for the standard bag, and the profit contribution per standard bag can be increased to $$20$ per bag. $($Assume that the profit contribution of the $d$ eoriginal $$9$ value.$)$

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