Q.1
14 MarksAlso asked in Summer 2026 Q2a, Winter 2025 Q3a, Winter 2023 Q2b
Construct a DFA for the language over {0, 1}* such that it contains “000” as a substring.
Also asked in Summer 2025 Q3a, Summer 2024 Q3a OR, Winter 2023 Q2c
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5 of 25 questions on this paper were also asked in other years. 7 more are types of question GTU sets again with new data. Each is marked below with the years it appeared.See all 34 repeated 3160704 questions, most asked first
Also asked in Summer 2026 Q2a, Winter 2025 Q3a, Winter 2023 Q2b
Construct a DFA for the language over {0, 1}* such that it contains “000” as a substring.
Also asked in Summer 2025 Q3a, Summer 2024 Q3a OR, Winter 2023 Q2c
What is ambiguous grammar? Is the following grammar ambiguous?
Also asked in Summer 2026 Q3b OR, Winter 2025 Q5a OR, Winter 2023 Q3a OR
Also asked in Winter 2025 Q4b OR, Summer 2025 Q2a, Winter 2023 Q4a OR, Summer 2023 Q4a
Is NPDA (Nondeterministic PDA) and DPDA (Deterministic PDA) equivalent? Illustrate with an example.
Construct PDA for the language L={wwR ∣ w∈(a+b)* }
Also asked in Summer 2026 Q4c, Winter 2023 Q5b, Winter 2023 Q5b OR
What is its main application? Give an example.
Is it true that non deterministic PDA is more powerful than that of deterministic PDA? Justify your answer.
Construct a CFG for set of strings that contain equal number of a’s and b’s over ∑ = {a,b}.
Also asked in Summer 2026 Q3c, Winter 2025 Q2b, Summer 2025 Q3c, Summer 2025 Q3b OR, Winter 2023 Q3a
Convert the following grammar G in greibach normal form. S→ABb|aA→aaA|BB→bAbDesign a Turing machine with no more than three states that accepts the language a(a+b)*. Assume ∑ = {a,b}
Convert the following grammar into CNFS→cBA, S→A, A→cB, A→AbbS, B→aaaAlso asked in Summer 2026 Q3c OR, Winter 2025 Q5c OR, Summer 2025 Q3c OR, Summer 2024 Q3c OR, Winter 2023 Q4c OR, Summer 2023 Q3c
When we say a problem is decidable? Give an example of an undecidable problem.
Also asked in Winter 2025 Q3c OR, Summer 2024 Q5a, Summer 2023 Q5a
Prove that for two recursive languages L1 and L2 their union and intersection is recursive.
Questions repeat across sessions. Working through two or three papers shows you which topics GTU asks most.
BE Computer
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Official Gujarat Technological University (GTU) examination paper for Theory of Computation (TOC) (Winter 2024, B.E. · Computer Engineering, Sem 6). Features complete 70-mark regular & remedial examination pattern, official marking distribution across all 5 questions, and direct 1-click official PDF download.
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3160704 Theory of Computation
Official GTU PDF · Winter 2024
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