Q. The regular expression given below describes:

r=(1+01)*(0+λ)

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Q. Which of the following language is regular?

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Q. Which of the regular expressions corresponds to this grammar ?

S → AB / AS, A → a / aA, B → b

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Q. Which of the following strings is in the language defined by grammar S→0A, A→1A/0A/1

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Q. The logic of pumping lemma is a good example of:

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Q. Let A = {x | -1< x< 1} = B. The function f(x)=x/2 from A to B is:

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Q. Which sentence can be generated by S→d/bA, A→d/ccA:

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Q. Regular expression a+b denotes the set:

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Q. Which of the following is not true?

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Q. Identify the language which is not context - free.

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Q. The context-free languages are closed for:

(i) Intersection                          (ii) Union
(iii) Complementation             (iv) Kleene Star

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Q. Grammars that can be translated to DFAs:

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Q. The language accepted by a Push down Automata:

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Q. In parallel algorithm design, the process of grouping tasks into larger tasks in order to improve performance:

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Q. Recursive Descent Parsers are a type of:

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Q. If language L={0,1}*, then the reversed language L^R =

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Q. Let r = a(a + b)*, s = aa*b and t = a*b be three regular expressions.
Consider the following:

(i) L(s) ⊆ L(r) and L(s) ⊆ L(t)
(ii) L(r) ⊆ L(s) and L(s) ⊆ L(t)

Choose the correct answer from given below:

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Q. Consider the language L given by

L = {2^(nk) ∣ k>0, and n is non-negative integer number}

The minimum number of states of finite automaton which accepts the language L is

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Q. The number of substrings that can be formed from string given by

a d e f b g h n m p

is

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Q. Consider the following two languages:

L1 = {x ∣ for some y with ∣y∣ = 2^∣x∣,xy ∈ L and L is regular language}
L2 = {x ∣ for some y such that ∣x∣ = ∣y∣, xy ∈ L and L is regular language}

Which one of the following is correct?

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