For the

to be $$0\mathrm{.}03$ for each jar of selse produced. Tom's contract with Westem Foods results in sales revenue of $$1\mathrm{.}64$ for each jar of Westem Foods Salsa and $$193$ for each jar of Mexico City Salse. Letting

W $=$ jars of Western Foods $5$ lije

leads to the formutation $($units for constraints are ounces$)$:

Max IW $+1\mathrm{.}25M$

s$.$t$.$

$3W+2M,S2,240ozof$ tomato sauce

$2W+2M,S1,600ozof$ tomato paste

$W,M0,$

The computer selution ts shown below.

$($a$)$ What is the optimal solution, and what are the optimal production quantities?

jorn

$($b$)$ Specity the objective function ranges. $($Round your answers to five dedimal placess.$)$

Westem foods Saisa

to

Mexico City Salse

$($c$)$ What are the dual values for each constraint? Intergret each.

constraint $1$

One additional ounce of whole tomatoes will improve profits by $$0\mathrm{.}188$

One additional aunce of whale tomstoes will improve profits by $$240\mathrm{.}00.$

One additional ounce of whole tomatoes will improve profits by $$0\mathrm{.}125.$

O additional ounces of whtole tomatoes will not improve profits.

constraint $2$

One additional ounce of tomato sauce will improve profits by $$0\mathrm{.}188.$

One additional ounce of tomato savce will improve profits by $$240\mathrm{.}00.$

One additional ounce of tomato squce will improve profits by $$0\mathrm{.}125.$

O Additional ounces of tomato sauce will not improve profits.

constraint $3$

One additional ounce of tomato paste will improve profits by $40\mathrm{.}168$

One additional ounce of tomate paste will improve profits by $$240\mathrm{.}00.$

O One additional ounce of tomato paste will improve profits by $$0\mathrm{.}125,$

Additianal ounces of tomats paste will not improve profits.

$($d$)$ Identify each of the right$-$hand$-$side ranges, $($Round your answers to two decimal places. If there is no upper or tower limit$,$ enter NO LIMIT.$)$

constraint $1$

constreint t $21$

consevant $3$