The following questions refer to a capital budgeting problem with six projects represented by binary variables x1,
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a. Write a constraint modeling a situation in which two of the projects 1, 3, 5, and 6 must be undertaken.
b. Write a constraint modeling a situation in which, if project 3 or = is undertaken, they must both be undertaken.
c. Write a constraint modeling a situation in which project 1 or 4 must be undertaken, but not both.
d. Write constraints modeling a situation where project 4 cannot be undertaken unless projects 1 and 3 also are undertaken.
e. Revise the requirement in part d to accommodate the case in which, when projects 1 and 3 are undertaken, project 4 also must be undertaken. Capital Budgeting
Capital budgeting is a practice or method of analyzing investment decisions in capital expenditure, which is incurred at a point of time but benefits are yielded in future usually after one year or more, and incurred to obtain or improve the...
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Related Book For
Essentials Of Business Analytics
ISBN: 611
1st Edition
Authors: Jeffrey Camm, James Cochran, Michael Fry, Jeffrey Ohlmann, David Anderson, Dennis Sweeney, Thomas Williams
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