Question: For the multiple-choice question, yellow-highlight your choice. For the short-answer question, type your answer up. 1. The process of writing a business problem into a

For the multiple-choice question,

For the multiple-choice question,

For the multiple-choice question, yellow-highlight your choice. For the short-answer question, type your answer up. 1. The process of writing a business problem into a linear program is called linear program formulating. What linear program formulating does is a. calculating the best solution for the business problem b. describing the business problem in terms of a linear program so that QM can calculate the optimal solution for us. c. identifying the optimal decision for the business problem number of constraints 2. In a linear program, number of variables must be a. more than b. less than c. equal to d. None of above 3. Suppose 2X -1X, 235 is a constraint in a linear program. Which is the RHS of the constraint? a. X d. e. 2 f. -1 b. X c. 35 4. A solution is feasible if it satisfies a. all constraints. b. at least one constraint. 5. Does solution (X=3, X =4) satisfy constraint 3X, -2X, 58? a Yes b. No. 6. Suppose 5X +3X, is the objective function of a linear program. What is the objective function value associated with the solution (X=0, X=6)? Your answer: For Questions 7, 8, and 9: Suppose the definitions of variables are as follows: X, = number of product A's to produce; X2 = number of product B's to produce. 7. Suppose that it takes 0.5 labor hours to produce a product A, and 0.8 labor hours to produce a product B, and there are totally 450 labor hours available. Write a constraint in terms of the variables defined above which tells that total number of hours to be used in production cannot exceed the available hours." Your answer: 8. Write a constraint in terms of the variables defined above to represent: "Number of Product A's must be at least as many as number of Product B's." Your answer: 9. (2 bonus points) Write a constraint in terms of the variables defined above to represent: "For each Product B produced, at least three (3) Product A's must be produced." Your

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