Essentials Of Business Analytics
1st Edition
ISBN: 9781285187273
Author: Camm, Jeff.
Publisher: Cengage Learning,
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Textbook Question
Chapter 9, Problem 5P
Grave City is considering the relocation of several police substations to obtain better enforcement in high-crime areas. The locations under consideration together with the areas that can be covered from these locations are given in the following table:
- a. Formulate an integer programming model that could be used to find the minimum number of locations necessary to provide coverage to all areas.
- b. Solve the problem in part (a).
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Chapter 9 Solutions
Essentials Of Business Analytics
Ch. 9 - STAR Co. provides paper to smaller companies with...Ch. 9 - The following questions refer to a capital...Ch. 9 - Spencer Enterprises is attempting to choose among...Ch. 9 - Hawkins Manufacturing Company produces connecting...Ch. 9 - Grave City is considering the relocation of...Ch. 9 - Hart Manufacturing makes three products. Each...Ch. 9 - Galaxy Cloud Services operates several data...Ch. 9 - East Coast Trucking provides service from Boston...
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- Assemble the Linear Programming problem from the SIMPLEX table:arrow_forwardA shop has four machinists to be assigned to four machines. The hourly cost of having each machine operated by each machinist is as follows: However, because he does not have enough experience, machinist 3 cannot operate machine B. a. Determine the optimal assignment and compute total minimum cost. b. Formulate this problem as a general linear programming model.arrow_forwardConsider the following linear programming problem :arrow_forward
- Is there any "real world" implementation of dynamic programming?arrow_forwardNeed help converting each of the linear programming problems below to canonical form.arrow_forwardA company has decided to use 0−1 integer programming to help make some investment decisions. There are three possible investment alternatives from which to choose, but if it is decided that a particular alternative is to be selected, the entire cost of that alternative will be incurred (i.e., it is impossible to build one-half of a factory). The integer programming model is as follows: Maximize 5000 X1 + 7000X2 + 9000X3Subject to: X1 + X2 + X3 ≤ 2 Constraint 1-X1 + X2 ≤ 0 Constraint 225,000 X1 + 32,000 X2 + 29,000 X3 ≤ 62,000 (budget limit)16 X1 + 14 X2 + 19 X3 ≤ 36 (resource limitation)all variables = 0 or 1 where X1 = 1 if alternative 1 is selected, 0 otherwiseX2 = 1 if alternative 2 is selected, 0 otherwiseX3 = 1 if alternative 3 is selected, 0 otherwiseSolution x1 = 1, x2 = 0, x3 = 1, objective value = 14,000. Suppose you wish to add a constraint that stipulates that both alternative 2 and alternative 3 must be selected, or neither can be selected. How would this constraint be…arrow_forward
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