Problem 2 (125 Points) A small candy shop is preparing for the holiday season. The owner must decide how many bags of deluxe mix and how many bags of standard mix of Peanut Raisin to put up. The deluxe mix has 0.73 pounds of raisins and 0 25 pounds of peanuts, and the standard mix has 0.5 pounds of raisins md05 pounds of peanuts per bag. The shop has 750 pounds of raisins and 500 pounds of peanuts to work with. The profit of deluxe mix is 58 for acne pound bas, and the profit of standard mix is S4 for a one-pound baz The owner estimates that no more than 800 bags of each type can be sold (so each type will be made no more than 800 bags) Please construct the decision variables, objective function and list the corresponding constraints to maximize the profit. b Please solve the problem using graphical LP method. Show the constraint area in the great, then show at least one objective function line to solve the LP problem. Please show your value of maximum profit DO NOT USE DESMOS ONLINE GRAPHING CALCULATORII YOU MUST SUBMIT YOUR GRAPH FOR FULL CREDIT 1. Draw a graph 2. Plot constraint points on the graph 3. Identify feasible solution area - color, mark or high-light on the graph 4. Plot objective function points graph Find the three points that are within the feasible solution at and within the constraints, mak A.B.C. Identify the point that is furthest from zero but within the feasible solution area 7. Solve for XI and X2 based on your selected point Find the optimal value of the objective function based on the values of Xi md X2 What point within the feasible solution area is on two constraint lines and the outsics point from zero? (Fill in the Bank) Hint: You will have three points, A, B, C that are on constraint lines within the feasible solution area X1 X2 What is the value of: What is the optimal value of the objective function: S Iached the drawing of your graph with everything plotted and identified