Consider the following 1-variable linear program, which we call P: where r, s, and t are arbitrary

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Consider the following 1-variable linear program, which we call P:

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where r, s, and t are arbitrary real numbers. Let D be the dual of P. State for which values of r, s, and t you can assert that

1. Both P and D have optimal solutions with finite objective values.

2. P is feasible, but D is infeasible.

3. D is feasible, but P is infeasible.

4. Neither P nor D is feasible.

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Related Book For  answer-question

Introduction to Algorithms

ISBN: 978-0262033848

3rd edition

Authors: Thomas H. Cormen, Charles E. Leiserson, Ronald L. Rivest

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