Exam 4: Omputer Science and Theory of Computation
Exam 1: Formal Languages and Automata Theory: Part A50 Questions
Exam 2: Formal Languages and Automata Theory: Part B50 Questions
Exam 3: Computational Theory : Grammar, Language, and Complexity25 Questions
Exam 4: Omputer Science and Theory of Computation25 Questions
Exam 5: Automata and Turing Machines23 Questions
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In FA, if one enters in a specific state but there is no way to leave it, then that specific state is called
Free
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Correct Answer:
D
The symbols that can't be replaced by anything are called -----------------
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Correct Answer:
B
Let n be the positive integer constant and L be the language with alphabet {a}. To recognize L the minimum number of states required in a DFA will be
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Which of the following statement is false for a turing machine?
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Consider a stack, which is limited to 10 items. The language accepted by a push- down automaton in such stack is best described as
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Which of the following will be used for text searching application-?
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State table of an FSM is given below. There are two states A And B, one input and one output. Let the initial state be A = 0 and B = 0. To take the machine to the state A = 0 and B = 1 with output = 1 the minimum length of input string required will be
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Which of the following instances of the post correspondence problem has a viable sequence (a solution)?
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Consider a graph G = (V, E) where I V I is divisible by 3. The problem of finding a Hamiltonian cycle in a graph is denoted by SHAM3 and the problem of determining if a Hamiltonian cycle exits in such graph is denoted by DHAM3. The option, which holds true, is
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Let FHAM be the problem of finding a Hamiltonian cycle in a graph G and DHAM be the problem of determining if a Hamiltonial cycle exists in a graph. Which one of the following is TRUE?
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If r1 = (aa + bb) and r2 = (a + b) then the language (aa + bb)(a + b) will be generated by Select correct option:
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Out of the three decision problems P1, P2 and P3, P1 is decidable and P2 is undecidable. The statement that holds true is
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Two persons X and Y have been asked to show that a certain problem p is NP-complete. X shows a polynomial time reduction from the 3-SAT problem to p and Y shows a polynomial time reduction from p to 3-SAT. From these reduction it can be inferred that
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