CS6503 Finite Automata & Theory of Computation | Anna University 5th Sem CSE π
Explore comprehensive multiple-choice questions on Finite Automata, Mathematical Foundations, and Theory of Computation for Anna University's 2013 Regulation 5th Semester CSE syllabus. Perfect for exam preparation!

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UNIT I FINITE AUTOMATA CS6503 Syllabus Theory of Computation
Introduction- Basic Mathematical Notation and techniques- Finite State systems β Basic Definitions β Finite Automaton β DFA & NDFA β Finite Automaton with β¬- moves β Regular Languages- Regular Expression β Equivalence of NFA and DFA β Equivalence of NDFAβs with and without β¬-moves β Equivalence of finite Automaton and regular expressions βMinimization of DFA- β Pumping Lemma for Regular sets β Problems based on Pumping Lemma.
UNIT II GRAMMARS CS6503 Syllabus Theory of Computation TOC
Grammar Introductionβ Types of Grammar β Context Free Grammars and Languagesβ Derivations and Languages β Ambiguity- Relationship between derivation and derivation trees β Simplification of CFG β Elimination of Useless symbols β Unit productions β Null productions β Greiback Normal form β Chomsky normal form β Problems related to CNF and GNF.
UNIT III PUSHDOWN AUTOMATA CS6503 Syllabus Theory of Computation
Pushdown Automata- Definitions β Moves β Instantaneous descriptions β Deterministic pushdown automata β Equivalence of Pushdown automata and CFL β pumping lemma for CFL β problems based on pumping Lemma.
UNIT IV TURING MACHINES CS6503 Syllabus Theory of Computation TOC
Definitions of Turing machines β Models β Computable languages and functions βTechniques for Turing machine construction β Multi head and Multi tape Turing Machines β The Halting problem β Partial Solvability β Problems about Turing machine- Chomskian hierarchy of languages.
UNIT V UNSOLVABLE PROBLEMS AND COMPUTABLE FUNCTIONS CS6503 THEORY OF COMPUTATION SYLLABUS
Unsolvable Problems and Computable Functions β Primitive recursive functions β Recursive and recursively enumerable languages β Universal Turing machine. MEASURING AND CLASSIFYING COMPLEXITY: Tractable and Intractable problems- Tractable and possibly intractable problems β P and NP completeness β Polynomial time reductions.
Introduction- Basic Mathematical Notation and techniques- Finite State systems β Basic Definitions β Finite Automaton β DFA & NDFA β Finite Automaton with β¬- moves β Regular Languages- Regular Expression β Equivalence of NFA and DFA β Equivalence of NDFAβs with and without β¬-moves β Equivalence of finite Automaton and regular expressions βMinimization of DFA- β Pumping Lemma for Regular sets β Problems based on Pumping Lemma.
UNIT II GRAMMARS CS6503 Syllabus Theory of Computation TOC
Grammar Introductionβ Types of Grammar β Context Free Grammars and Languagesβ Derivations and Languages β Ambiguity- Relationship between derivation and derivation trees β Simplification of CFG β Elimination of Useless symbols β Unit productions β Null productions β Greiback Normal form β Chomsky normal form β Problems related to CNF and GNF.
UNIT III PUSHDOWN AUTOMATA CS6503 Syllabus Theory of Computation
Pushdown Automata- Definitions β Moves β Instantaneous descriptions β Deterministic pushdown automata β Equivalence of Pushdown automata and CFL β pumping lemma for CFL β problems based on pumping Lemma.
UNIT IV TURING MACHINES CS6503 Syllabus Theory of Computation TOC
Definitions of Turing machines β Models β Computable languages and functions βTechniques for Turing machine construction β Multi head and Multi tape Turing Machines β The Halting problem β Partial Solvability β Problems about Turing machine- Chomskian hierarchy of languages.
UNIT V UNSOLVABLE PROBLEMS AND COMPUTABLE FUNCTIONS CS6503 THEORY OF COMPUTATION SYLLABUS
Unsolvable Problems and Computable Functions β Primitive recursive functions β Recursive and recursively enumerable languages β Universal Turing machine. MEASURING AND CLASSIFYING COMPLEXITY: Tractable and Intractable problems- Tractable and possibly intractable problems β P and NP completeness β Polynomial time reductions.
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