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Formal Languages and Automata Theory
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The complexity class P consist of all the decision problems that can be solved by ___________using polynomial amount of computation time.
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Let L be a language such that L ∈ P and L is NP-hard. Then:
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Which of the following languages can be generated by an unrestricted (Type-0) grammar but NOT by any context-free grammar?
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If A is reducible to B and B is undecidable, then:
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An NP-hard problem is a problem:
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The statement, “A TM can’t solve the halting problem” is:
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Which of the following properties must a problem satisfy to be NP-complete?
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Travelling salesman problem belongs to which class?
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Which of the following statements are undecidable? For a given Turing Machine M:
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