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Dive deep into the fascinating world of Theory of Computation(TOC) with our comprehensive set of Multiple-Choice Questions (MCQs). This page is dedicated to exploring the fundamental concepts and intricacies of Theory of Computation(TOC), a crucial aspect of GATE CSE Exam. In this section, you will encounter a diverse range of MCQs that cover various aspects of Theory of Computation(TOC), from the basic principles to advanced topics. Each question is thoughtfully crafted to challenge your knowledge and deepen your understanding of this critical subcategory within GATE CSE Exam.
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Theory of Computation(TOC) MCQs | Page 11 of 14
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L1 = {a^m b^n a^n b^m ⎪ m, n ≥ 1}
L2 = {a^m b^n a^m b^n ⎪ m, n ≥ 1}
L3 = {a^m b^n ⎪ m = 2n + 1}
(s, a, Z0) → (s, XXZ0)
(s, ϵ, Z0) → (f, ϵ)
(s, a, X) → (s, XXX)
(s, b, X) → (t, ϵ)
(t, b, X) → (t,.ϵ)
(t, c, X) → (u, ϵ)
(u, c, X) → (u, ϵ)
(u, ϵ, Z0) → (f, ϵ)
The language accepted by the PDA is
S→aS∣A
A→aAb∣bAa∣ϵ
Which of the following strings is generated by the grammar above?
C1: For DFA (ϕ, Ʃ, δ, qo, F),
if F = ϕ, then L = Ʃ*
C2: For NFA (ϕ, Ʃ, δ, qo, F),
if F = ϕ, then L = Ʃ*
Where F = Final states set
ϕ = Total states set
Choose the correct option ?
1. For every non-deterministic Turing machine,
there exists an equivalent deterministic Turing machine.
2. Turing recognizable languages are closed under union
and complementation.
3. Turing decidable languages are closed under intersection
and complementation.
4. Turing recognizable languages are closed under union
and intersection.
(A) L2 – L1 is recursively enumerable.
(B) L1 – L3 is recursively enumerable
(C) L2 ∩ L1 is recursively enumerable
(D) L2 ∪ L1 is recursively enumerable.
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