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THEORY OF COMPUTATION


 Theory of computation is all about what kind of things you can compute mechanically and how fast and how much space does it required to do so. 

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1.    Find an nfa that accepts the language L (aa* (a + b))- solution of Peter Linz

2.    Write regular expressions for the following languages on {0, 1}- Solution of Peter Linz

3.    Give regular expressions for the following languages on Σ = {a, b, c}- solution of Peter Linz

4.    Does the expression ((0 + 1) (0 + 1)*)* 00 (0 + 1)* denote the language L(r) = {w ∈ Σ*: w has at least one pair of consecutive zeros}, for Σ = {0, 1} ?

5.    Find all strings in L((a + b) b (a + ab)*) of length less than four.

6.    For ∑ ={ a,b }, construct dfa's that accept the sets consisting of

7.    Consider the set of strings on {0,1} defined by the requirements below. For each construct an accepting DFA-solution of peter linz

8.    Minimize the following DFA using table filling method or Myhill-Nerode Theoram

9.    ASSIGNMENT OF AUTOMATA THEORY

10.    Design an NFA which accepts all the strings over {0,1} which ends with '01'. Construct the equivalent DFA of this NFA.

11.    Design an NFA for a language that accepts all strings over {0,1} in which the second last symbol is always '1', then convert it to it's equivalent DFA.

12.     THEORY OF COMPUTATION MCQ QUESTIONS

13.    Construct a DFA that accepts any strings over {a,b} that doesn't contain the string aabb in it.



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