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ProgramsBsc CSITSemester 4Theory of Computation Unit III: Regular Expressions (6 Hrs.)
Chapter Study

Bsc CSIT Semester 4 – Theory of Computation – Unit III: Regular Expressions (6 Hrs.)

Comprehensive questions and detailed answers for Unit III: Regular Expressions (6 Hrs.). Perfect for exam preparation and concept clarity.

9
Questions
45
Marks
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1

Give the regular expressions for following language over alphabet {0, 1}.

a. Set of all strings with 2nd symbol from right is 1.

b. Set of all strings starting with 00 or 11 and ending with 10 or 01.

MediumTHEORY5 marks2076(TU Final)
2

Show that language

L=0m1m∣m≥1L = { 0^m 1^m | m ≥ 1 }L=0m1m∣m≥1

is not a regular language.

MediumTHEORY5 marks2076(TU Final)
3

Give the regular expressions for the following language over alphabet {a, b}.

a. Set of all strings with substring bab or abb.

b. Set of all strings whose 3 symbol is ‘a’ and 5 symbol is ‘b’.

MediumTHEORY5 marks2078(TU Final)
4

Show that L = { a | n is a prime number } is not a regular language.

MediumTHEORY5 marks2078(TU Final)
5

Convert the following regular expression into equivalent Finite Automata

a. (0+1)*10(1+0)

b. 1*0(0+1)*1

MediumTHEORY5 marks2079(TU Final)
6

Write regular expression over {a,b} that represents

a. Strings having exactly two a’s and atleast two b’s.

b. Strings having an even number of a’s and each a followed by at least one b.

MediumTHEORY5 marks2080(TU Final)
7

Using pumping lemma, prove that the language L = {a b c | j=i+k} is not regular.

MediumTHEORY5 marks2080(TU Final)
8

Differentiate Kleen closure from positive closure. Compute positive and Kleen closure of {ab}.

MediumTHEORY5 marks2080(TU Final)
9

Construct regular expression over {1,2,….9} that represents

a. strings of even numbers with length 4 starting with 2 and ending with 8.

b. strings starting with odd numbers and ending with even numbers.

MediumTHEORY5 marks2080(TU Final)
Showing 9 questions

Sample Questions

Give the regular expressions for following language over alphabet {0, 1}. a. Set of all strings with 2nd symbol from right is 1. b. Set of all strings starting with 00 or 11 and ending with 10 or 01.

Marks: 5Chapter: Unit III: Regular Expressions (6 Hrs.)

Show that language \[L = { 0^m 1^m | m ≥ 1 }\] is not a regular language.

Marks: 5Chapter: Unit III: Regular Expressions (6 Hrs.)

Give the regular expressions for the following language over alphabet {a, b}. a. Set of all strings with substring bab or abb. b. Set of all strings whose 3 symbol is ‘a’ and 5 symbol is ‘b’.

Marks: 5Chapter: Unit III: Regular Expressions (6 Hrs.)

Show that L = { a | n is a prime number } is not a regular language.

Marks: 5Chapter: Unit III: Regular Expressions (6 Hrs.)

Convert the following regular expression into equivalent Finite Automata a. (0+1)10(1+0) b. 10(0+1)1

Marks: 5Chapter: Unit III: Regular Expressions (6 Hrs.)

And more questions available on this page.

About Unit III: Regular Expressions (6 Hrs.) Questions

This page contains comprehensive questions from the Unit III: Regular Expressions (6 Hrs.) chapter of Theory of Computation , part of the Bsc CSIT Semester 4 curriculum. All questions include detailed model answers from past TU exam papers.

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← Back to Theory of Computation Chapters

Unit III: Regular Expressions (6 Hrs.) chapter questions with answers for Theory of Computation (Bsc CSIT Semester 4). Prepare for TU exams with our comprehensive question bank and model answers.

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