Sensitivity analysis

Problem 2: HO4, #1 from this quarter. You are given the following primal LP, where the x; are outputs, the p; are output prices and the constraints are input availabilities: Given here is the Solver Sensitivity Analysis with some of the entries omitted. Variable Cells Final Reduced Objective Allowable Allowable Cell Name Value Cost Coefficient Increase Decrease $C$4 Amount Produced x1 ? -238.3333333 55 238.3333333 1E+30 $D$4 Amount Produced x2 -31.33333333 42 31.33333333 1E+30 $E$4 Amount Produced x3 0 110 1E+30 5 $F$4 Amount Produced x4 ? -3.333333333 70 3.333333333 1E+30 Constraints Final Shadow Constraint Allowable Allowable Cell Name Value Price R.H. Side Increase Decrease $G$9 Constraint 1 Total LHS ? 36.66666667 150 210 135 $G$10 Constraint 2 Total LHS 120 1E+30 70 $G$11 Constraint 3 Total LHS O 25 225 1E+30 State the numeric values of all the x; (j = 1,2,3,4) and s; (i = 1,2,3). What is the total revenue earned by the firm? You must use the complimentary-slackness conditions (C-S) to solve this problem. You must show work/evidence when presenting your