Question: Question 5 to Question 7 is based on this problem. American Red Cross wants to determine the least expensive way to transport available blood donations

Question 5 to Question 7 is based on this problem. American Red Cross wants to determine the least expensive way to transport available blood donations from Pittsburgh and Staunton to hospitals in Charleston, Roanoke, Richmond, Norfolk, and Suffolk. The supply and demand for donated blood is shown the following figure along with the unit cost of shipping along each possible arc: Which statement about decision variables and the objective function is not true? A. The decision variables can be defined as: Xij : the amount of blood donations shipped from node i to node j B. The decision variables can be defined as: Xij : the total shipping cost from node i to node j C. Let Cij be the unit cost of shipping blood donations from node i to node j Xij be the amount of blood donations shipped from node i to node j. The objective function is Min[ the summation of all CijXij]. D. Because this is a minimization problem, we can use the Balance of Flow Rule. Question 5 to Question 7 is based on this problem. American Red Cross wants to determine the least expensive way to transport available blood donations from Pittsburgh and Staunton to hospitals in Charleston, Roanoke, Richmond, Norfolk, and Suffolk. The supply and demand for donated blood is shown the following figure along with the unit cost of shipping along each possible arc: Which statement about decision variables and the objective function is not true? A. The decision variables can be defined as: Xij : the amount of blood donations shipped from node i to node j B. The decision variables can be defined as: Xij : the total shipping cost from node i to node j C. Let Cij be the unit cost of shipping blood donations from node i to node j Xij be the amount of blood donations shipped from node i to node j. The objective function is Min[ the summation of all CijXij]. D. Because this is a minimization problem, we can use the Balance of Flow Rule
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