Performance Cooling Inc. manufactures air conditioners for home use and they currently have three models serving this market: (1) the essential model, (2) the comfort model, and (3) the majestic model. The units sell for reasonable prices and bring in a profit of $63, $95, and $135 respectively. Currently, the resources required for production of each unit is given in the table below. - The manager has developed the following linear programming model to capture this problem, Where: E represents the number of essential model units that the company should produce C represents the number of comfort model units that the company should produce M represents the number of majestic model units that the company should produce Max Z = 63E + 95C + 135M Variable Cells Final Reduced Objective Allowable Allowable Cell Name Value Cost Coefficient Increase Decrease $B$2 Dec Var E 80 O 63 12 15.5 $C$2 Dec Var C 120 0 95 31 8 $D$2 Dec Var M 0 135 24 1E+30 Constraints Final Shadow Constraint Allowable Allowable Cell Name Value Price R.H. Side Increase Decrease $E$5 Fans 200 31 200 80 40 $E$6 Cooling Coils 320 32 320 80 120 $E$7 Assembly Time 2080 0 2400 1E+30 320