(Part SA) If we were to give up one unit of resource 1, the profit would decrease by $1.3. Over what range of RHS values could we rely upon this value?  I) up to 2740 additional units II) up to 914 less units III) up to 520 additional units IV) up to 260 less units

(Part SP) What is the constraint associated with node 6?

(Part SA) The value of the objective function at the optimal solution to this problem is . 

The impact of changes in RHS values of constraints is typically measured by the:

The objective function of an assignment problem may be either maximization or minimization.

The constraint for cashews

Every node in a network flow problem has a decision variable associated with it.

The Sensitivity Report has two parts: one part deals with objective function coefficient changes, and the other part deals with constraint coefficient changes.

A snack company packages and sells three different 1-pound canned party mixes: Plain Nuts, Mixed Nuts, and Premium Mix. Plain Nuts sells for $2.25 per can, Mixed Nuts sells of $3.37, and Premium Nuts sells for $6.49 per can. A can of Plain Nuts contains 0.8-pound peanuts and 0.2-pound cashews. A can of Mixed Nuts consists of 0.5 pound peanuts, 0.3 pound cashews, 0.1 pound almonds, and 0.1 pound walnuts. A can of Premium Nuts is made up of 0.3-pound cashews, 0.3-pound almonds, and 0.4-pound walnuts. The company has on hand 600 pounds of peanuts, 300 pounds of cashews, 100 pounds of almonds, and 80 pounds of walnuts.  Use the following notations X1: the number of plain nuts X2: the number of mix nuts X3: the number of premium nuts. 

Which of the following variables is considered random?