Let X and Y be the number of products to produce. The profitability of X is $50 per unit and of Y is $40 per unit. There are 1000lbs available of a raw material that both X and Y needs. Product X requires 2lbs of this raw material per unit produced and product Y requires 1lb per unit produced There is a total of 1500 labor hs available and product X requires 2 hours per unit and Y3 hours per unit. The company wants to know how many units of X and Y to produce in order to maximize profits. The formulation below represents this problem mathematically Maximize Z=50X+40Y subject to the following constraints: 2X+Y=0 Using the graphical method find the maximum profit that can be obtained with the available resources \begin{tabular}{c} \hline$28,750 \\ \hline$30,275 \\ \hline$34,250 \\ \hline$32,750 \end{tabular} Let X and Y be the number of products to produce. The profitability of X is $50 per unit and of Y is $40 per unit. There are 1000lbs available of a raw material that both X and Y needs. Product X requires 2lbs of this raw material per unit produced and product Y requires 1lb per unit produced There is a total of 1500 labor hs available and product X requires 2 hours per unit and Y3 hours per unit. The company wants to know how many units of X and Y to produce in order to maximize profits. The formulation below represents this problem mathematically Maximize Z=50X+40Y subject to the following constraints: 2X+Y=0 Using the graphical method find the maximum profit that can be obtained with the available resources \begin{tabular}{c} \hline$28,750 \\ \hline$30,275 \\ \hline$34,250 \\ \hline$32,750 \end{tabular}