----------- please explain

Consider the following cost-minimization Linear Program: Minimize 4.01 +3.02 Subject to: 3.01 +4:02 > 20 (main constraint 1) 401 + 2x2 > 15 (main constraint 2) 31 +4x2 > 8 (main constraint 3) 21 > 0,22 > 0 The graph below accurately characterizes the boundary lines of the three main constraints and the objective function at the value of 24. The potential corner points are labeled as A, B, C, D, E, F, G, H, and I. X2 8 4x: + 3x, = 24 Objective function 4 3x, + 4x2 = 20 2 4x + 2x 15 6 8 Please conduct a graphic analysis on this problem and answer the following three questions. stion 1 or Graphic Analysis The feasible region is: the area enclosed by B-D-E-C the area enclosed by A-E-C the open area above A-D-G-1 the area enclosed B-G-C the area under C-E-F Question 5 3 pts Question 2 of Graphic Analysis The corner point corresponding to the optimal solution is: (You do NOT need to calculate the values of the optimal solution.) OB OC OD OE OF Question 3 of Graphic Analysis Which of the three main constraints are binding at the optimal solution? (Please select all that apply.) Main constraint 1 Main constraint 2 O Main constraint 3