Consider the sensitivity report below for a profit maximization problem.

a$)$

What is the value of profit for the optimal solution?

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b$)$

Which of the following constraints are binding?

$($Select all that apply.$$ Points will be deducted for wrong choice.$)$

Grapes

Storage space

Processing time

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c$)$

What is the increase in the objective value if $0\mathrm{.}6$ tons are added to Grapes?

Round your answer to $2$ decimal places.

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d$)$

What is the change in the value of the objective function if$1\mathrm{.}03$ cubic yards are added to storage space?

Round your answer to $2$ decimal places.

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e$)$

What will be the new total profit if the profit margin for Nector increases by $1\mathrm{.}3?$

Round your answer to $2$ decimal places.

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f$)$

What is the range of profit per unit of Nector within which the current optimal solution will not change?

Lower Limit:

Upper Limit:

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g$)$

What is the range of profit per unit of Red within which the current optimal solution will not$$change$?$

Lower Limit:

Upper Limit:

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h$)$

If you increase the available tons of grapes by the maximum allowed increase without changing its shadow price, what will be the increase in the total profit?

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i$)$

If you increase the$$cubic yards of$$available storage space by the maximum allowed increase without changing its shadow price, what will be the increase in the total profit?

Round your answer to $2$ decimal places.

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Note: If an answer is infinity enter $1$E$+30$ for positive infinity and $-1$E$+30$ for negative infinity.