Q.
Let L = L1∩L2, where L1 and L2 are languages as defined below:
L1 = {a^{m}b^{m}ca^{n}b^{n} | m, n >= 0 }
L2 = {a^{i}b^{j}c^{k} | i, j, k >= 0 }
Then L is Similar Questions
1.
The entity which generate Language is termed as:
2.
Production Rule: aAb->agb belongs to which of the following category?
3.
Which of the following statement is false?
4.
The Grammar can be defined as: G=(V, ∑, p, S)
In the given definition, what does S represents?
5.
Which among the following cannot be accepted by a regular grammar ?
6.
Which of the expression is appropriate?
For production p: a->b where a∈V and b∈_______
7.
For S->0S1|e for ∑={0,1}*, which of the following is wrong for the language produced?
8.
The minimum number of productions required to produce a language consisting of palindrome strings over ∑={a,b} is
9.
Which of the following statement is correct?
10.
Are ambiguous grammar context free?
THEORY OF AUTOMATA TOPICS