Problem $3-27$ is zero. If the constant is $"1"$ it must be entered in the box.

Let $\backslash ($ W$=\backslash )$ barrels of cranberries harvested using wet method

Let $\backslash ($ D$=\backslash )$ barrels of cranberries harvested using dry method

b$.$ Solve a linear program in part $($a$).$ How many barrels should be dry harvested? How many barrels should be wet harvested? Round your answers to two decimal places.

capacity? If required, round your answer to three decimal places.

Fresh Made purchase additional dechaffing capacity.

Why or why not?

The dechaffing $($Constraint $2)$ : a binding constraint because only $\backslash (\backslash$mid $\backslash$quad $\backslash )$ of the $1,008$ available hours are being used.

Assuming everything else remains unchanged, each additional hour of cleaning capacity $($Constraint $3)$ added $($subtracted$)$ from the $1,008$ available hours increases $($decreases$)$ revenues $\backslash (\backslash$$ $\backslash )$ based on the Dual Values shown here. This is true for any cleaning capacity value between and $\backslash (\backslash$longrightarrow $\backslash ).$ Problem $3-27$ is zero. If the constant is $"1"$ it must be entered in the box.

Let $\backslash ($ W$=\backslash )$ barrels of cranberries harvested using wet method

Let $\backslash ($ D$=\backslash )$ barrels of cranberries harvested using dry method

b$.$ Solve a linear program in part $($a$).$ How many barrels should be dry harvested? How many barrels should be wet harvested? Round your answers to two decimal places.

capacity? If required, round your answer to three decimal places.

Fresh Made purchase additional dechaffing capacity.

Why or why not?

The dechaffing $($Constraint $2)$ : a binding constraint because only $\backslash (\backslash$mid $\backslash$quad $\backslash )$ of the $1,008$ available hours are being used.

Assuming everything else remains unchanged, each additional hour of cleaning capacity $($Constraint $3)$ added $($subtracted$)$ from the $1,008$ available hours increases $($decreases$)$ revenues $\backslash (\backslash$$ $\backslash )$ based on the Dual Values shown here. This is true for any cleaning capacity value between and $\backslash (\backslash$longrightarrow $\backslash ).$