Convert the following Regular Expressions to their equivalent NFA/E-NFAS using Thompson's Construction. i. (0 + 10 )* 11 (0+ 0*1)* + ( 0 + 10)* (1+e) E={0, 1} (a*b+c)*(b+ €) E={a, b} (a(b|c)*)* I (a|b(a|c)*)* Z={a, b} ii. iii.

Convert the following Regular Expressions to their equivalent NFA/E-NFAS using Thompson's Construction. i. (0 + 10 )* 11 (0+ 01) + ( 0 + 10)* (1+e) E={0, 1} (ab+c)(b+ €) E={a, b} (a(b|c)) I (a|b(a|c)) Z={a, b} ii. iii.

C++ Programming: From Problem Analysis to Program Design

8th Edition

ISBN:9781337102087

Author:D. S. Malik

Publisher:D. S. Malik

Chapter15: Recursion

Section: Chapter Questions

Problem 7SA

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Question

Convert the following Regular Expressions to their equivalent NFA/E-NFAS using
Thompson's Construction.
i.
(0 + 10 )* 11 (0+ 0*1)* + ( 0 + 10)* (1+e) E={0, 1}
(a*b+c)*(b+ €) E={a, b}
(a(b|c)*)* | (a|b(a|c)*)* E={a, b}
ii.
iii.

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