I do not need A - D solved I already did that I'm running into trouble with E - H part of the problem

When we solve a maximization problem with the objective function 2x1 +3x2 + 4x3, we get the following tableau, (because the paper is dropped in water, some entries are missing) X3 X1 S2 Basic Z RHS Z 1 0 1/2 -3 1 Si 4 1/5 2 - 1 d 7/9 2/5 2/3 4/7 3 0 2 where S1, S2 and d are the slack and surplus variables corresponding to constraints 1, 2 and 3 respectively. a. Fill out the above tableau. b. Find out what are the basic variables. c. Is this solution degenerate? d. Is this an antimaltal1 e. Does this problem have multiple optimal solutions? f. What is the optimal objective value? Give an optimal solution. g. Find out the optimal dual solution h. Find out the scarce and abundant constraints. Appointments solution max The objective function is, 2x + 3y + 4x z Sider d are slack and surphy the objective function can 10 11 Since variables be re-written then as, 12 max z 2x + 3x + 4x z to.s, to. s + 0.3 1 ( The filled table is Basic 4 262 X3 82 d RHS o 0 4 o 719 4 2G 32 0 0 o 2 15 1 215 3 3 3 Az 1 2 O 2/3 -1 + 74 4 7 0 o 14/7 2 The missed values are filled by Red pon. Non Basic vaupables = x Sie because they are not in actual solution of objective function