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Question1. (0+1)*.1.(0+1) +(0+1) *.1.(0+1) Question2. (((0*.1*)+1)*(0+1)*)* Question3. (L+M*)* Question4. (L.M*)* Introduction to automata theory questions

Question1. (0+1)*.1.(0+1) +(0+1) *.1.(0+1)

Question2. (((0*.1*)+1)*(0+1)*)*

Question3. (L+M*)*

Question4. (L.M*)*

Introduction to automata theory questions

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Answer #1

Question1. (0+1)*.1.(0+1) +(0+1) *.1.(0+1)

  • step 1 : (0+1)*.1.(0+1)   +  (0+1) *.1.(0+1)
    • use A = A.lambda
  • step 2 : (0+1)*.1.(0+1).lambda   +  (0+1) *.1.(0+1).lambda
    • use A.b + A.c = A.[ b+c ]
  • step 3 : (0+1)*.1.(0+1)[ lambda   + lambda ]
    • use lambda + lambda = lambda
    • use A=A.lambda
  • step 4 : (0+1)*.1.(0+1)

Question2. (((0*.1*)+1)*(0+1)*)*

( ((0*.1*)+1)* (0+1)* )*

  • The first underlined portion can generate all kind of strings from 0,1.
  • Also the second underlined portion can generate all kind of strings from 0,1.
  • So, the given regular expression refers to all the strings of 0,1.
  • The simplified answer is (0+1)*, which represents the set of all the strings of 0,1

Question3. (L+M*)*

  • Answer is (L+M)* , the explanation for this is similar to explanation of Question 2.

Question4. (L.M*)*

4 is in simplified form.

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Question1. (0+1)*.1.(0+1) +(0+1) *.1.(0+1) Question2. (((0*.1*)+1)*(0+1)*)* Question3. (L+M*)* Question4. (L.M*)* Introduction to automata theory questions
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