4. Solve the Reddy Mikks Product-mix problem using the Graphical method. Refer back to your lecture handouts for the model formulation. Follow the steps provided in class, which are as follows: Step 1: Construct the feasible (Solution Space) region using the model constraints. Remember, each constraint is an inequality. You transform it into an equation and draw the line, and then establish the half-space representing the constraint inequality. Step 2: For the objective, draw two contours to infer the direction of the increase/decrease of the objective function (Z). Sweep the solution space using the contours constructed till right before you exit the space. The last point in the space right before you exit is the optimal point. It is a corner point; i.e., an intersection of two constraints. 4. Solve the Reddy Mikks Product-mix problem using the Graphical method. Refer back to your lecture handouts for the model formulation. Follow the steps provided in class, which are as follows: Step 1: Construct the feasible (Solution Space) region using the model constraints. Remember, each constraint is an inequality. You transform it into an equation and draw the line, and then establish the half-space representing the constraint inequality. Step 2: For the objective, draw two contours to infer the direction of the increase/decrease of the objective function (Z). Sweep the solution space using the contours constructed till right before you exit the space. The last point in the space right before you exit is the optimal point. It is a corner point; i.e., an intersection of two constraints