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QUESTION 6 Assume the number 1 in the diagram is a point exactly in the middle of the quadrilateral with corners A, B, F and O. For this problem which are binding constraints at that point (1)? a) Constraint 1 b) Constraint 2 c) X1 >= 0 d) All of the above e) None of the above

QUESTION 6 Assume the number 1 in the diagram is a point exactly in the middle of the quadrilateral with corners A, B, F and O. For this problem which are binding constraints at that point (1)? a) Constraint 1 b) Constraint 2 c) X1 >= 0 d) All of the above e) None of the above

Practical Management Science
Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter6: Optimization Models With Integer Variables
Section6.5: Set-covering And Location-assignment Models
Problem 28P
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QUESTION 6 Assume the number 1 in the diagram is a point exactly in the middle of the quadrilateral with corners A, B, F and O. For this problem which are binding constraints at that point (1)? a) Constraint 1 b) Constraint 2 c) X1 >= 0 d) All of the above e) None of the above
Transcribed Image Text:QUESTION 6 Assume the number 1 in the diagram is a point exactly in the middle of the quadrilateral with corners A, B, F and O. For this problem which are binding constraints at that point (1)? a) Constraint 1 b) Constraint 2 c) X1 >= 0 d) All of the above e) None of the above
The figure below is the same one you saw on the midterm. It is a graphical representation of an optimization problem Maximize k1x1 + k2x2 subject to non-negativity and two constraints each of which can be expressed in the form m1x1 + m2x2 <= z. Regions between lines are labeled with numbers, intersections are labeled with letters. Constraint 2 Iso-profit line (objective function) 3 2 A x2 Constraint 1 F x1 QUESTION 5 Assume the number 5 in the diagram represents a point exactly in the middle of the triangle with corners C, E and D. In this problem, this point is a) A feasible solution b) An infeasible solution c) An open solution d) An optimal solution e) None of the above
Transcribed Image Text:The figure below is the same one you saw on the midterm. It is a graphical representation of an optimization problem Maximize k1x1 + k2x2 subject to non-negativity and two constraints each of which can be expressed in the form m1x1 + m2x2 <= z. Regions between lines are labeled with numbers, intersections are labeled with letters. Constraint 2 Iso-profit line (objective function) 3 2 A x2 Constraint 1 F x1 QUESTION 5 Assume the number 5 in the diagram represents a point exactly in the middle of the triangle with corners C, E and D. In this problem, this point is a) A feasible solution b) An infeasible solution c) An open solution d) An optimal solution e) None of the above
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ISBN:
9781337406659
Author:
WINSTON, Wayne L.
Publisher:
Cengage,
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