Question: Figure 1 A B D E 1 2 X1 X2 Number to Make: OBJ. FN. VALUE: 3 4 5 Unit profit: S4 S3 6 7

Figure 1 A B D E 1 2 X1 X2 Number to Make: OBJ.

Figure 1 A B D E 1 2 X1 X2 Number to Make: OBJ. FN. VALUE: 3 4 5 Unit profit: S4 S3 6 7 Constraints: Used 8 9 5 10 Available 40 120 15 2 12 1 10 3 0 Figure 1 demonstrates an Excel spreadsheet that is used to model the following linear programming problem: Max 4x + 3x2 Subject to: 3x + 5x2 540 12X1 + 10x 2 S120 X1 15 X1 X2 20 Note: Cells B3 and C3 are the designated cells for the optimal values of X1 and X2, respectively, while cell E4 is the designated cell for the objective function value. Cells D8:010 designate the left-hand side of the constraints. Refer to Figure 1. What formula should be entered in cell E4 to compute total profitability? O A. =SUMPRODUCT(B5:C5, E8:E10) OB. ESUMPRODUCT(B5:C5,B2:C2) O C. =B2%B5+ C2*C5 OD. =B3*B5 + C3*C5 O E. =SUM(B3:C3)

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