Time:3 Hours |
Max Marks:70 |
Sno. |
Questions |
Marks |
|
1 |
a |
Construct a DFA which accept a string of 0's and 1's contain 3 consecutive 0's. |
2 |
|
b |
Construct a FA for following RE (01)* + 0 and (0+1)*. |
2 |
|
c |
Suppose R be any regular expression than write down some identity rule of RE.. |
2 |
|
d |
Define parse tree.Give one example. |
2 |
|
e |
Explain about the normal form of grammar.. |
2 |
2 |
a |
Design a DFA accept a language L{w | w has both an even number of 0's and even number of 1's} |
5 |
OR
|
3 |
a |
Construct a DFA for given FA with all tuples.

|
|
4 |
a |
Convert given FA into DFA with all tuples.
|
5 |
OR
|
6 |
a |
Define regular expression with example.Prove that following. |
|
7 |
a |
Construct a DFA for (01* + 1) with complete tuples.
|
5 |
9 |
a |
Construct a DFA for (a+b)*abb with complete tuples.
|
5 |
10 |
a |
Consider an automata M1 and M2 are given
Suppose R1 ia a R.E which is accepted by M1 and R2 be any R.E which is accepted by M2. Construct an DFA for (R1 U R2).
|
10 |
11 |
a |
Explain about Arden's Theorem.Apply in the given example.
|
10 |
12 |
a |
Construct a regular expression(R.E) by given finite automata using Arden's theorem.
|
10 |
14 |
a |
Construct a regular expression(R.E) by given finite automata using Arden's theorem.
|
10 |
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