Question: 1-The above problem is assigned ________ Dual variables _________ in the process of converting it into a Dual LP model. * None of the answers.

1-The above problem is assigned ________ "Dual"

1-The above problem is assigned ________ "Dual" variables _________ in the process of converting it into a "Dual LP" model. *

None of the answers.

two; Y1 & Y2

two; X1 & X2

three; Y1, Y2, & Y3

three; X1, X2, & X3

2-The "Dual" objective function is written as *

None of the answers.

minimize w = 6y1 + 4y2

maximize w = 6y1 + 4y2

maximize w = 18y1 + 35y2

minimize w = 18y1 + 35y2

3-The first "Dual" constraints is written as *

None of the answers.

y1 + 3y2 18

y1 + 7y2 6

y1 + 7y2 6

y1 + 3y2 18

4-The 2nd "Dual" constraint is written as *

7y1 + 5y2 35

None of the answers.

3y1 + 5y2 4

3y1 + 5y2 4

7y1 + 5y2 35

5-The variables condition of the resulting "Dual Model" is written as *

Y(i) 0

None of the answers.

Y(i) = 0

Y(i) 0

Y(i) unrestricted

6-After applying "The Simplex Method" on the "Dual" model, the optimal value of z is *

minimum z = 28

None of the answers.

maximum z = 28

maximum z = 7

minimum z = 7

7-The optimal value of X1 is *

0

0.4

0.8

None of the answers.

7

8-The optimal value of X2 is *

None of the answers.

7

0.8

0

0.4

9-For each "Primal" ____________ assign a "Dual" ___________. *

variable; coefficient of the objective function

None of the answers.

constraint; variable

constraint RHS; Variable

objective function coefficient, variable

10-The ________ of the _________ constraints become the _________ of the ___________ objective function *

RHS; Primal; RHS; Dual

None of the answers.

inequality sign; Primal; inequality sign; Dual

coefficient ; Primal; Coefficient; Dual

RHS; Primal; Coefficient; Dual

Minimize z = 6x1 + 4x2 Subject to X1 + 3x2 18 7x1 + 5x2 > 35 Xi 20

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