questions, explaining what information you used in the Sensitivity Report. Complete parts a through c$.$

Click the icon to view the Malloy Milling linear optimization model.

a$.$ What impact will changing the required minimum number of tons per week $($currently $700)$ have on the solution?

Since the shadow price is

increasing the minimum number of tons per week will

profits, while decreasing the minimum number of tons per week will

profits.

b$.$ If the price per ton for regular grind is increased to $$1000,$ how will the solution be affected?

A$.$ The optimal solution and profit could both change. The new profit would be $

$($Round to the nearest dollar as needed.$)$

B$.$ The optimal solution would not change. The profit would change to $

Malloy Milling Linear Optimization Model

$($Round to the nearest dollar as needed.$)$

C$.$ The optimal solution would not change. The profit would not change.

C$.$ If the price per ton for super grind is decreased to $$1400$ because of low demand, how will the s

Maximize Profit $=900R+1700S$

$R+S700(Total$ production$)$

$\frac{R}{5}+\frac{S}{3}168(Timelimitation)$

$R400(Regular$ demand$)$

$S200(Super$ demand$)$

$($Super demand$)$

A$.$ The optimal solution and profit could both change. The new profit would be $

$($Round to the nearest dollar as needed.$)$

B$.$ The optimal solution would not change. The profit would change to $

$($Round to the nearest dollar as needed.$)$

C$.$ The optimal solution would not change. The profit would not change.