UTE HK+ 4g = 528 fit on X e values its of wood and each chair uses 3 units of wood. Total wood requires 3 hours of labor and a chair needs 1.4 hours. Total number of SK contributes 40 dollars to profit and each chair contributes $22. Marketing strain be produced for each desk produced. Formulate this as a linear programming model using X would roduced and Y to denote number chairs produced. You need not add integer constraints. Question 3: L03 'd the Consider partial outputs shown here (from the Answer and Sensitivity Reports) after using solver. The problem Constraints nvolves maximization of profit in the "Lego exercise". Name Cell Value Different numbers of pieces are used here (compared Status Slack Handles to the classroom exercise). Use X1, X2 and X3 to 2.00 Not Binding lenote number of ladders, dollies and wishing wells Wheels 4.00 Not Binding 4 roduced. Axels 2.00 Not Binding 2 a) What is the objective function? Slopes 8.00 Binding 0 10 *+ Just 2bxz Strips 2.00 Not Binding 2 b) What are the optimal production quantities 1 x2s 12.00 Binding 0 and optimal profit? 1x4s 30.00 Binding 0 2x4s 9.00 Binding 0 c) Which components are leftover (list names with leftover quantities)? Handles wheels 1x1s 56.00 Not Binding 18 wheels straits d) If the per unit profit for wells is reduced by 7 Variable Cells dollars, would the optimum production Final Objective Allowable Allowable quantities (from b) change? Explain your Coefficient Increase Decrease Name Value 6.67 answer. What will be new value of the Ladders 2.00 10 objective function? Hint: Use the table titled 5 2.5 Dollies 2.00 15 "Variable Cells". 1E+30 10 Wells 3.00 25