Exam 2: Introduction to Optimization and Linear Programming

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In mathematical programming formulations the objective function may ​contain cubic terms.

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What most motivates a business to be concerned with efficient use of their resources?

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When the objective function can increase without ever contacting a constraint the LP model is said to be

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What are the three common elements of an optimization problem?

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A production optimization problem has 4 decision variables and a requirement that at least b1 units of material 1 are consumed. Which of the following constraints reflects this fact?

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Bob and Dora Sweet wish to start investing $1,000 each month. The Sweets are looking at five investment plans and wish to maximize their expected return each month. Assume interest rates remain fixed and once their investment plan is selected they do not change their mind. The investment plans offered are: Bob and Dora Sweet wish to start investing $1,000 each month. The Sweets are looking at five investment plans and wish to maximize their expected return each month. Assume interest rates remain fixed and once their investment plan is selected they do not change their mind. The investment plans offered are:   Since Optima and National are riskier, the Sweets want a limit of 30% per month of their total investments placed in these two investments. Since Safeway and Fidelity are low risk, they want at least 40% of their investment total placed in these investments. Formulate the LP model for this problem. Since Optima and National are riskier, the Sweets want a limit of 30% per month of their total investments placed in these two investments. Since Safeway and Fidelity are low risk, they want at least 40% of their investment total placed in these investments. Formulate the LP model for this problem.

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A mathematical programming application employed by a shipping company is most likely

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In a mathematical formulation of an optimization problem, the objective function is written as z=2x1+3x2. Then:

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A redundant constraint is one which

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The following linear programming problem has been written to plan the production of two products. The company wants to maximize its profits. X1 = number of product 1 produced in each batch X2 = number of product 2 produced in each batch The following linear programming problem has been written to plan the production of two products. The company wants to maximize its profits. X<sub>1</sub> = number of product 1 produced in each batch X<sub>2</sub> = number of product 2 produced in each batch   How many units of resource one (the first constraint) are used if the company produces 10 units of product 1 and 5 units of product 2? How many units of resource one (the first constraint) are used if the company produces 10 units of product 1 and 5 units of product 2?

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A facility produces two products and wants to maximize profit. The objective function to maximize is z=350x1+300x2. The number 350 means that:

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Solve the following LP problem graphically using level curves. Solve the following LP problem graphically using level curves.

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Which of the following is the general format of an objective function?

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A manager has only 200 tons of plastic for his company. This is an example of a(n)

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Most individuals manage their individual retirement accounts (IRAs) so they

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A facility produces two products. The labor constraint (in hours) is formulated as: 350x1+300x2 ≤ 10,000. The number 350 means that

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The constraints of an LP model define the

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What is the goal in optimization?

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The following diagram shows the constraints for a LP model. Assume the point (0,0) satisfies constraint (B,J) but does not satisfy constraints (D,H) or (C,I). Which set of points on this diagram defines the feasible solution space? ​ The following diagram shows the constraints for a LP model. Assume the point (0,0) satisfies constraint (B,J) but does not satisfy constraints (D,H) or (C,I). Which set of points on this diagram defines the feasible solution space? ​   ​

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Solve the following LP problem graphically using level curves. Solve the following LP problem graphically using level curves.

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