schedule, we arrive at the following linear program:

Let $A=$ number of gallons of product $A.$

Let $B=$ number of gallons of product $B.$

$\backslash$table$[[$Min$,2A+3B,],[$s$.$t$.,,],[,1A125,$Demand for product A$],[1A+1B,350,$Total production$],[2A+1B,600,$Processing time$],[A,B0,,]]$

Discuss what happens to the M&D Chemicals problem above $($and in Section $2\mathrm{.}5)$ if the cost per gallon for product A is increased to $$3\mathrm{.}00$ per gallon. Mir

s$.$t$.$

Demand for Product $A$

Enter inequalities using less than greater than $)>(,$ less than or equal $(),$ or greater than or equal $)(.$

Total Production

Enter inequalities using less than greater than $)>(,$ less than or equal $(),$ or greater than or equal $)(.$

Processing Time

$A,B0$

Enter inequalities using less than greater than $(>),$ less than or equal or greater than on equal $)(.$

What is an optimal solution?

$(A,B)=$

Interpret your results. $($Select all that apply.$)$

The demand for Product A has increased.