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RGPV TOC PYQs

TOC
  • DFA end with 1 contain 00 | RGPV TOC draw
  • NFA to DFA | RGPV TOC
  • Moore to Mealy | RGPV TOC PYQ
  • DFA accept even 0 and even 1 |RGPV TOC PYQ
  • Short note on automata | RGPV TOC PYQ
  • DFA ending with 00 start with 0 no epsilon | RGPV TOC PYQ
  • DFA ending with 101 | RGPV TOC PYQ
  • CFL are not closed under intersection | RGPV TOC
  • RGPV Define Mealy and Moore Machine
  • Diiference between Mealy and Moore machine | RGPV TOC
  • Mealy to Moore Conversion | RGPV | Prof. Jayesh Umre
  • Construct Moore machine for Mealy machine
  • RGPV TOC What is Trap state
  • RGPV TOC properties of transition functions
  • leftmost and rightmost derivations | RGPV TOC
  • RGPV TOC design finite automata problems
  • Grammar is ambiguous. S → aSbS|bSaS|∈ | RGPV TOC
  • Regular expression to Regular grammar | RGPV TOC
  • Regular expresion to CFG | RGPV TOC
  • Definition of Deterministic Finite Automata | RGPV TOC
  • DFA end with 1 contain 00 | RGPV TOC draw
  • RGPV TOC Short note on equivalent of DFA and NFA
  • RGPV TOC What do you understand by DFA how to represent it
  • RGPV short note on automata
  • NDFA accepting two consecutive a’s or two consecutive b’s | RGPV TOC
  • RGPV notes Write short note on NDFA
  • DFA which accept 00 and 11 at the end of a string | RGPV TOC
  • CNF from S–>aAD;A->aB/bAB;B->b,D->d.

Theory of Computation

  • Definition of Deterministic Finite Automata
  • Notations for DFA
  • How do a DFA Process Strings?
  • Properties of transition functions
  • What is Trap state ?
  • Minimization of DFA
  • DFA solved examples
  • Definition Non Deterministic Finite Automata
  • NFA with ∈-Moves
  • Remove ∈ transitions from NFA
  • NFA with ∈ to DFA Indirect Method
  • Equivalent of DFA and NFA
  • Moore machine
  • Mealy Machine
  • Moore to Mealy machine
  • Mealy to Moore Machine
  • Diiference between Mealy and Moore machine
  • What is Regular Expression
  • Regular expression
  • Regular Expression Examples
  • Regular expresion to CFG
  • Regular expression to Regular grammar
  • closure properties of regular languages
  • What is Regular Set in TOC
  • CNF: Conjuctive Normal Form
  • CNF from S–>aAD;A->aB/bAB;B->b,D->d.
  • Grammar is ambiguous. S → aSbS|bSaS|∈
  • leftmost and rightmost derivations
  • CFL are not closed under intersection
  • Arden’s Law
  • Pushdown Automata

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