Exam 7: Introduction to Linear Programming

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Which of the following statements is NOT true?

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Does the following linear programming problem exhibit infeasibility,unboundedness,or alternate optimal solutions? Explain. Min 3X + 3Y s.t.1X + 2Y < 16 1X + 1Y < 10 5X + 3Y < 45 X ,Y > 0

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Whenever all the constraints in a linear program are expressed as equalities,the linear program is said to be written in

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Consider the following linear programming problem Max 8X + 7Y s.t.15X + 5Y < 75 10X + 6Y < 60 X + Y < 8 X,Y \ge 0 a.Use a graph to show each constraint and the feasible region. b.Identify the optimal solution point on your graph.What are the values of X and Y at the optimal solution? c.What is the optimal value of the objective function?

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Use this graph to answer the questions. Use this graph to answer the questions.<sub> </sub> <sub> </sub>   Max 20X + 10Y<sub> </sub> s.t.12X + 15Y < 180 15X + 10Y < 150 3X - 8Y < 0 X<sub> </sub>,Y > 0  a.Which area (I,II,III,IV,or V)forms the feasible region? b.Which point (A,B,C,D,or E)is optimal? c.Which constraints are binding? d.Which slack variables are zero? Max 20X + 10Y s.t.12X + 15Y < 180 15X + 10Y < 150 3X - 8Y < 0 X ,Y > 0 a.Which area (I,II,III,IV,or V)forms the feasible region? b.Which point (A,B,C,D,or E)is optimal? c.Which constraints are binding? d.Which slack variables are zero?

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Find the complete optimal solution to this linear programming problem. Min 3X + 3Y s.t.12X + 4Y > 48 10X + 5Y > 50 4X + 8Y > 32 X ,Y > 0

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An infeasible problem is one in which the objective function can be increased to infinity.

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Does the following linear programming problem exhibit infeasibility,unboundedness,or alternate optimal solutions? Explain. Min 1X + 1Y s.t.5X + 3Y < 30 3X + 4Y > 36 Y < 7 X ,Y > 0

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Alternative optimal solutions occur when there is no feasible solution to the problem.

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Find the complete optimal solution to this linear programming problem. Max 5X + 3Y s.t.2X + 3Y < 30 2X + 5Y < 40 6X - 5Y < 0 X ,Y > 0

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In a linear programming problem,the objective function and the constraints must be linear functions of the decision variables.

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It is possible to have exactly two optimal solutions to a linear programming problem.

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The maximization or minimization of a quantity is the

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The point (3,2)is feasible for the constraint 2x1 + 6x2 \le 30.

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