Exam 6: Linear Programming: The Simplex Method
Exam 1: Linear Equations and Graphs59 Questions
Exam 2: Functions and Graphs178 Questions
Exam 3: Mathematics of Finance57 Questions
Exam 4: Systems of Linear Equations; Matrices115 Questions
Exam 5: Linear Inequalities and Linear Programming26 Questions
Exam 6: Linear Programming: The Simplex Method58 Questions
Exam 7: Logic, Sets, and Counting51 Questions
Exam 8: Probability59 Questions
Exam 9: Markov Chains60 Questions
Exam 10: Data Description and Probability Distributions65 Questions
Exam 11: Games and Decisions52 Questions
Exam 12: Appendix A: Basic Algebra Review45 Questions
Exam 13: Appendix B: Special Topics20 Questions
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Consider the following linear programming problem.
Find the optimal solution of the minimization problem.

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Formulate the dual problem for the linear programming problem. 

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Big Round Cheese Company has on hand 45 pounds of Cheddar and 49 pounds of Brie each day. It prepares two Christmas packages-the "Holiday"box, which has 5 pounds of Cheddar and 2 pounds of Brie, and the "Noel"box, which contains 2 pounds of Cheddar and 7 pounds of Brie. Profit on each Holiday assortment is $6, profit on each Noel assortment is $8.
(a) Give the optimal production schedule and the resulting maximum profit.
(b) How much excess Cheddar and excess Brie remain each day if this plan is followed?
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Pivot once about the circled element in the simplex tableau, and read the solution from the result:
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The following chart depicts basic solutions to a system of linear inequalities. Which of the solutions is NOT feasible? 

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Solve the following linear programming problem by applying the simplex method to the dual problem:


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State whether the optimal solution has been found, an additional pivot is required, or there is no solution for the modified problem corresponding to the following simplex tableau: 

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Solve the given linear programming problem using the table method:
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Write the e-system obtained via slack variables for the linear programming problem:
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Write the simplex tableau, label the columns and rows for the linear programming problem: 

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Write the modified problem for the following linear programming problem (DO NOT SOLVE): 

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Convert the inequality to a linear equation by adding a slack variable. 

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Pivot once about the circled element in the simplex tableau, and read the solution from the result:
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Solve the following linear programming problem using the simplex method: 

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Formulate the dual problem for the linear programming problem: 

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