Q. Regular Grammars generate Regular Languages.

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Q. A Regular Grammar is any right-linear or left-linear grammar.

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Q. Which Type of Grammar is it?
S → Aa A → Aab | λ

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Q. Which Grammar is it?

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Q. S → abS S → a is which grammar

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Q. In Right-Linear grammars, all productions have the form: A → xB

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Q. Linear grammar has more than one non-terminal on the right-hand side.

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Q. Non-Linear grammar has has two non-terminals on the right-hand side.

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Q. The regular expression denote a language comprising all possible strings of even length over the alphabet (0,1)

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Q. The production Grammar is {S->aSbb, S->abb} is

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Q. Which of the following String can be obtained by the language L = {ai b2i / i >=1}

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Q. Give a production grammar that specified language L = {ai b2i >= 1}

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Q. How many strings of length less than 4 contains the language described by the regular expression (x+y)*y(a+ab)*?

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Q. Which of these does not belong to CFG

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Q. A regular Grammar is a?

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Q. Assume statements S1 and S2 defined as: S1: L2-L1 is recursive enumerable where L1 and L2 are recursive and recursive enumerable respectively. S2: The set of all Turing machines is countable. Which of the following is true?

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Q. Given the following statements:
(i) Recursive enumerable sets are closed under complementation.
(ii) Recursive sets are closed under complements.

Which is/are the correct statements?

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Q. Consider the grammar given below E? E+E | E*E | E-E | E/E | E^E | (E) | id Assume that + and ^ have the same but least precedence, * and / have the next higher precedence but the same precedence and finally ^ has the highest precedence. Assume + and ^ associate to the left like * and / and that ^ associates to the right. Choose the correct for the ordered pairs (^,^) , (-,-) , (+,+) , (*,*) in the operator precedence table constructed for the grammar

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Q. If P & R are regular and also given that if PQ=R, then

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Q. Assume the statements S1 and S2 given as:
S1: Given a context free grammar, there exists an algorithm for determining whether L (G) is infinite.

S2: There exists an algorithm to determine whether two context free grammars generate the same language.

Which of the following is true?

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