can you please solve the last part thank you

Consider this linear program: Minimize Z = 42x + 57y Subject to gat gy 2 1 (C1) 2 + 3y > 33 (C2) r 2 (C3) 0 (a) Graph the feasible region for the constraints. (50%) Drawing the feasible region requires 3 mouse clicks for each constraint. Use the first two clicks to draw the line and the third click to select the region satisfying the constraint. 3 2 3 Clear All Draw: (b) Graph only the feasible region. (10x) Click once on each corner point of the feasible region to draw it. Then click on the first point again to close and shade it. 2 Clear All Draw: Polygon (c) State the optimal solution point and the objective function value. (3ex) Enter your answers below as fractions or decimals accurate to at least 3 decimal places. Do not use rounded values to calculate the objective function value. Use exact values. The optimal solution occurs at x = 2.44 x y = 0 x The optimal objective function value, Z = 160 x (d) At optimal solution, which constraints are non-binding? (10%) Select all that apply. OC1 OC2 C'3 CA