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A farmer in Wood County has 1,090 acres of land. She is going to plant each acre with corn, soybeans, or wheat. Each acre planted with com ylelds a $1,600 profit; each with soybeans yields $3,100 profit; and each with wheat yields $1,600 profit. She has 355 workers and 485 tons of fertilizer. The table below shows the requirement per acre of each of the crops. Assuming a llnear relationship, use the Excel Solver to determine the optimal planting mix of corn, soybeans, and wheat to maximize her profits. In formulating your linear program, do NOT restrict the three decision variables to integer values. (Round the final volues of the decision variables to the nearest whole number. Use these rounded values to compute all subsequent answers and enter each of those answers os whole numbers. Leove no cells blank - be certain to enter "O" wherever required.) \begin{tabular}{|l|l|} \hline & ResourcesUsed \\ \hline Labor (workers) & \\ \hline Fertilizer (tons) & \\ \hline Acres Planted & \\ \hline \end{tabular} A farmer in Wood County has 1,090 acres of land. She is going to plant each acre with corn, soybeans, or wheat. Each acre planted with com ylelds a $1,600 profit; each with soybeans yields $3,100 profit; and each with wheat yields $1,600 profit. She has 355 workers and 485 tons of fertilizer. The table below shows the requirement per acre of each of the crops. Assuming a llnear relationship, use the Excel Solver to determine the optimal planting mix of corn, soybeans, and wheat to maximize her profits. In formulating your linear program, do NOT restrict the three decision variables to integer values. (Round the final volues of the decision variables to the nearest whole number. Use these rounded values to compute all subsequent answers and enter each of those answers os whole numbers. Leove no cells blank - be certain to enter "O" wherever required.) \begin{tabular}{|l|l|} \hline & ResourcesUsed \\ \hline Labor (workers) & \\ \hline Fertilizer (tons) & \\ \hline Acres Planted & \\ \hline \end{tabular}