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Consider the following "Primal LP Model" Minimize z=5x1 + 3x2 Subject to 2x1 + 12x2 > 48 X1 + 5x2 > 50 Xi > 0 in the process of The above problem is assigned ______ "Dual variables converting it into a "Dual LP" model." O three; Y1, 72, & Y3 O two: Y1 & Y2 O three; X1, X2, & X3 O two; X1 & X2 None of the answers The "Dual" objective function is written as O minimize w = 5y1 + 3y2 None of the answers. maximize w = 48y1 + 50y2 maximize w = 5y1 + 3y2 minimize w = 48y1 + 50y2 The first "Dual constraints is written as 0 271 + 12y2 2 48 O2y1 + y255 2y1+12y2 s 48 2y1 + y2 25 None of the answers After applying "The Simplex Method" on the "Dual" model, the optimal value of z is * minimum z = 10 minimum z = 30 maximum z = 10 O maximum z = 30 O None of the answers. The optimal value of Xi is O 10 0 O 06 O None of the answers. O 4.4 The optimal value of X2 is * O 10 O 4.4 O 0.6 Oo O None of the answers. For each "Primal" assign a "Dual" O objective function coefficient variable O variable, coefficient of the objective function O constraint RHS: Variable O None of the answers. O constraint variable constraints become the of the The ________ of the objective function * ORHS; Primal; Coefficient; Dual RHS; Primal; RHS; Dual O inequality sign; Primal; inequality sign; Dual O None of the answers. O coefficient; Primal; Coefficient; Dual