adplus-dvertising
frame-decoration

Question

The language of balanced paranthesis is

a.

regular

b.

non regular

c.

may be regular

d.

none of the mentioned

Answer: (b).non regular

Engage with the Community - Add Your Comment

Confused About the Answer? Ask for Details Here.

Know the Explanation? Add it Here.

Q. The language of balanced paranthesis is

Similar Questions

Discover Related MCQs

Q. State true or false:
Statement: Pumping lemma gives a necessary but not sufficient condition for a language to be regular.

Q. Which of the following is/are an example of pigeon hole principle?

Q. Pigeonhole principle can be applied in the following computer science algorithms:

Q. If n objects are distributed over m places, and n < m, then some of the places receive:

Q. Which of the following fields may have pigeonhole principle violated?

Q. Which of the following is not an application of Pumping Lemma?

Q. Which of the following can refer a language to be non regular?

Q. Which of the following is not an example of counting argument?

Q. If L1, L2 are regular and op(L1, L2) is also regular, then L1 and L2 are said to be ____________ under an operation op.

Q. Suppose a regular language L is closed under the operation halving, then the result would be:

Q. If L1′ and L2′ are regular languages, then L1.L2 will be

Q. If L1 and L2′ are regular languages, L1 ∩ (L2′ U L1′)’ will be

Q. If A and B are regular languages, !(A’ U B’) is:

Q. Which among the following are the boolean operations that under which regular languages are closed?

Q. Suppose a language L1 has 2 states and L2 has 2 states. After using the cross product construction method, we have a machine M that accepts L1 ∩ L2. The total number of states in M:

Q. If L is a regular language, then (L’)’ U L will be :

Q. If L is a regular language, then (((L’)r)’)* is:

Q. Which among the following is the closure property of a regular language?

Q. If L is a language, the reversal of the language can be represented as:

Q. If L is a regular language, ____ is also regular.