Question
(a) If P = NP, then all problems in NP can be solved in polynomial time deterministically. (b) It is known that Satisfiability is NP-complete.
(a) If P = NP, then all problems in NP can be solved in polynomial time deterministically.
(b) It is known that Satisfiability is NP-complete.
Assume that an O(n724) deterministic algorithm has been found for the Satisfiability problem, then P = NP.
(c) If a decision problem A is NP-complete, proving that A is reducible to B,
in polynomial time, is sufficient to show that B is NP-complete.
Answer true or false WITH explaination.
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aFALSE Given a polynomial time algorithm for solving some NPcomplete problem you can solve any NP pr...
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Introduction to the theory of computation
Authors: Michael Sipser
3rd edition
1133187790, 113318779X, 9781285401065 , 978-0470530658
