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THEORY OF COMPUTATION SAMPLE QUESTIONS............

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Printed Date: 12Feb2025 at 12:11pm


Topic: THEORY OF COMPUTATION SAMPLE QUESTIONS............
Posted By: Priya
Subject: THEORY OF COMPUTATION SAMPLE QUESTIONS............
Date Posted: 09Feb2007 at 3:24pm


Q1. Consider the grammar

S--->ABABS|AB

A--->a|aA

B---->b|bB

Let Na(w) and Nb(w) denote the number of a's and b's in a string w. Then the language L(G) a subset of (a+b)+ generated by G is


A. {w| Na(w)>Nb(w)}

B.{w|Nb(w)<Na(w)}

C.{w|Na(w)=Nb(W)}

D.{w|Nb(w)not related to Na(w)}



Q2.Consider the gramamar.

S--->aaASb|ab

A--->aAb|ab

Let Na(w) and Nb(w) denote the number of a's and b's in a string w. Then the language L(G) a subset of (a+b)+ generated by G is


A. {w| Na(w)>Nb(w)}

B.{w|Nb(w)<Na(w)}

C.{w|Na(w)=Nb(W)}

D.{w|Nb(w)not related to Na(w)}



Q3. The language {a^n b^n c^n|n>1}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. can be generated by a type 2 grammar

d. can be generated by a type 1 grammar





Q4. The language {a^i b^j c^k|i>j>k}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. can be generated by a type 2 grammar

d. can be generated by a type 1 grammar



Q5. The language {a^i b^j c^k|k=min(i,j)}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. can be generated by a type 2 grammar

d. can be generated by a type 1 grammar



Q6. The language {a^i b^j c^k|k=max(i,j)}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. can be generated by a type 2 grammar

d. can be generated by a type 1 grammar



Q7. The language {a^n^2|n>1}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. can be generated by a type 2 grammar

d. can be generated by a type 1 grammar



Q8. The language {a^2^n|n>1}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. can be generated by a type 2 grammar

d. can be generated by a type 1 grammar



Q9. The language {a^n|n>prime}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. can be generated by a type 2 grammar

d. can be generated by a type 1 grammar



Q10. The language {a^n|n not prime}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. can be generated by a type 2 grammar

d. can be generated by a type 1 grammar



Q11. The language {ww|w in (0+1)+}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. can be generated by a type 2 grammar

d. can be generated by a type 1 grammar



Q12. The language {a^n!|n>1}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. can be generated by a type 2 grammar

d. can be generated by a type 1 grammar



Q13. The language {a^i b^j c^k|i<>j and j<>k and k<>i}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. can be generated by a type 2 grammar

d. can be generated by a type 1 grammar



Q14. The language {a^i b^j c^k|i=j or j=k or k=i}

a. can be generated by a type 3 grammar

b. can be generated by an LR(k) grammar

c. cannot be generated by a type 2 grammar

d. can be generated by a type 1 grammar



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