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Figure 1 Demonstrates an Excel

question 9

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Figure 1:
 Figure 1:     Figure 1 demonstrates an Excel spreadsheet that is used to model the following linear programming problem:   \begin{array} { l l }  \operatorname { Max } : & 4 \mathrm { X } _ { 1 } + 3 \mathrm { X } _ { 2 } \\ \text { Subject to: } & \\ & 3 \mathrm { X } _ { 1 } + 5 \mathrm { X } _ { 2 } \leq 40 \\ & 12 \mathrm { X } _ { 1 } + 10 \mathrm { X } _ { 2 } \leq 120 \\ & \mathrm { X } _ { 1 } \geq 15 \\ & \mathrm { X } _ { 1 } , \mathrm { X } _ { 2 } \geq 0 \end{array}   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:D10 designate the left-hand side of the constraints. -Refer to Figure 1.What formula should be entered in cell D9 to compute the amount of resource 2 that is consumed? A) =B9*D9 + C9*D9 B) =SUMPRODUCT(B2:C2,B9:C9)  C) =SUM(B9:C9)  D) =SUMPRODUCT(B3:C3,B9:C9)  E) =SUMPRODUCT(B9:C9,B5:C5)
Figure 1 demonstrates an Excel spreadsheet that is used to model the following linear programming problem:
Max:4X1+3X2 Subject to: 3X1+5X24012X1+10X2120X115X1,X20\begin{array} { l l } \operatorname { Max } : & 4 \mathrm { X } _ { 1 } + 3 \mathrm { X } _ { 2 } \\\text { Subject to: } & \\& 3 \mathrm { X } _ { 1 } + 5 \mathrm { X } _ { 2 } \leq 40 \\& 12 \mathrm { X } _ { 1 } + 10 \mathrm { X } _ { 2 } \leq 120 \\& \mathrm { X } _ { 1 } \geq 15 \\& \mathrm { X } _ { 1 } , \mathrm { X } _ { 2 } \geq 0\end{array}
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:D10 designate the left-hand side of the constraints.
-Refer to Figure 1.What formula should be entered in cell D9 to compute the amount of resource 2 that is consumed?


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