demonstrate that SAT P if P = NP.
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Q: When is a problem in P and when is it in NP? How do we shot the problem is NP-complete*?
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Q: G= ({S, A, B, C}, {a,b,c}, S, P) where P S → AB A AB|CB| a BAB b CAC C
A: NPDA stands for non-deterministic pushdown automaton. It is basically a type of computational model…
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Q: Determine P(A x B) – (A x B) where A = {a} and B = {1, 2}.
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Q: show that SAT ∈ P iff P = NP
A: The above question is solved in step 2:-
Q: Question Consider the language L = {a^ | n is a prime number}. Is this language regular or…
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Q: If B is NP-complete and B ∈ P, then P = NP.
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Q: 4. Prove that ALLCFG Sm EQCFG-
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Q: 2 Prove NP = PSPACE if TQBF ∈ NP . Prove P = PSPACE if TQBF ∈ P.
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Q: Let B = {a + bi|a, b ∈ N}. Prove that B is countable.
A: Let B = {a + bi|a, b ∈ N}. Prove that B is countable. Theorem 2.3: handout on the cardinality and…
Q: Let NE NFA = {N| N is an nfa and L(N) = Ø} 1. Show the NENFA is in NP 2.Show that NENFA is in P
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Q: 1. Using the pumping lemma and contradiction, prove that L = (ab² n>=0}: is not regular.
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Q: L = {f in SAT | the number of satisfying assignments
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Q: proof, Lemma double_modus_ponens : forall P Q R S : Prop, (P->Q) -> (R->S) -> (P /\ R) -> (Q /\ S).…
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- Let NE NFA = {N| N is an nfa and L(N) = Ø} 1. Show the NENFA is in NP 2.Show that NENFA is in PIf B is NP-complete and B ∈ P, then P = NP.4. Prove that ALLCFGFormally prove that on? + 10n + 10 = (n²) using the definition of 2(:).A graduate student is working on a problem X. After working on it for several days she is unable to find a polynomial-time solution to the problem. Therefore, she attempts to prove that he problem is NP-complete. To prove that X is NP-complete she first designs a decision version of the problem. She then proves that the decision version is in NP. Next, she chooses SUBSET-SUM, a well-known NP-complete problem and reduces her problem to SUBSET-SUM (i.e., she proves X £p SUBSET-SUM). Is her approach correct? Explain your answer.True or False If P equals NP, then NP equals NP-complete.P is the set of problems that can be solved in polynomial time. More formally, P is the set of decision problems (e.g. given a graph G, does this graph G contain an odd cycle) for which there exists a polynomial-time algorithm to correctly output the answer to that problem. What is NP? Consider these five options. A. NP is the set of problems that cannot be solved in polynomial time. B. NP is the set of problems whose answer can be found in polynomial time. C. NP is the set of problems whose answer cannot be found in polynomial time. D. NP is the set of problems that can be verified in polynomial time. E. NP is the set of problems that cannot be verified in polynomial time. Determine which option is correct. Answer either A, B, C, D, or E.Let B = {a + bi|a, b ∈ N}. Prove that B is countable.P is the set of problems that can be solved in polynomial time. More formally, P is the set of decision problems (e.g. given a graph G, does this graph G contain an odd cycle) for which there exists a polynomial-time algorithm to correctly output the answer to that problem. What is NP? Consider these five options and determine which option is correct. O NP is the set of problems that cannot be solved in polynomial time. NP is the set of problems whose answer can be found in polynomial time. O NP is the set of problems whose answer cannot be found in polynomial time. O NP is the set of problems that can be verified in polynomial time. O NP is the set of problems that cannot be verified in polynomial time.1. When is a problem in P and when is it in NP? How do we shot the problem is NP-complete*?proof, Lemma double_modus_ponens : forall P Q R S : Prop, (P->Q) -> (R->S) -> (P /\ R) -> (Q /\ S). in coq1. Using the pumping lemma and contradiction, prove that L = (ab² n>=0} is not regular. 2. Using the pumping lemma and contradiction, prove that L = {a"bm n> m} is not regular. 3. Using the pumping lemma and contradiction, prove that L = (aºb nSEE MORE QUESTIONSRecommended textbooks for youOperations Research : Applications and AlgorithmsComputer ScienceISBN:9780534380588Author:Wayne L. WinstonPublisher:Brooks ColeOperations Research : Applications and AlgorithmsComputer ScienceISBN:9780534380588Author:Wayne L. WinstonPublisher:Brooks Cole