Question

For each of the following regular expressions, give 2 examples of strings that are in the...

For each of the following regular expressions, give 2 examples of strings that are in the language described by the regular expression, and 2 examples of strings that are not in that language. In all cases the alphabet is {a,b}.

  1. ab*ba*
  2. (a ∪ ε)b*
  3. (a ∪ b)ε*(aa ∪ bb)

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
For each of the following regular expressions, give 2 examples of strings that are in the...
For each of the following regular expressions, give 2 examples of strings that are in the language described by the regular expression, and 2 examples of strings that are not in that language. In all cases the alphabet is {a, b}. ab*ba* (a ∪ ε)b* (a ∪ b)ε*(aa ∪ bb)
Find a regular expression to describe: The set of all strings over the alphabet {a, b,...
Find a regular expression to describe: The set of all strings over the alphabet {a, b, c, d} that contain exactly one a and exactly one b So, for example, the following strings are in this language: ab, ba, cccbad, acbd, cabddddd, ddbdddacccc and the following strings are NOT in this language: a, ccbc, acbcaaacba, acacac, bcbbbbbca, aca, c, d, b
The alphabet is Ʃ = {a,b}. Give regular expressions that generate the following languages below. Use...
The alphabet is Ʃ = {a,b}. Give regular expressions that generate the following languages below. Use these symbols: Ʃ, a, b, ε, Ø, *, (, ), U. 1) ? = {? | ? contains an odd number of a's and ends with b} 2) ? = {a? b? | ? < 5,? < ?} 3) ? = {? | ? contains the substring ab and contains the substring ba} 4) ? = {? | ? has an odd number of...
Give formal definition of the regular language generated by the following Regular Expressions: 1) ((ab*+a)*+ab) 2)...
Give formal definition of the regular language generated by the following Regular Expressions: 1) ((ab*+a)*+ab) 2) (a+b)*c(a+b)* 3) (ab)*+a*b
Problem 5 Regular Expressions. a) Define a regular expression for all strings of odd length, over...
Problem 5 Regular Expressions. a) Define a regular expression for all strings of odd length, over the alphabet of {0}. b) Define a regular expression for identifiers over the alphabet of {A,B,C,a,b,c,0,1,2,3,4,5,6,7,8,9}, such that an identifier must begin with an alphabetic character and must contain at least one numeric character. c) Try to modify the definition above so that identifiers still begin with an alphabetic character, but after that, it must contain at least one numeric, at least one lower-case...
Write the regular expression for the following sets (4.5) 4.1 All strings over {a,b} that are...
Write the regular expression for the following sets (4.5) 4.1 All strings over {a,b} that are odd in length 4.2 All strings over {a,b} whose length is not a multiple of 3 4.3 All strings over a,b that start with aa and end with bb
Give a regular expression for the set of all strings on the alphabet {0,1} with no...
Give a regular expression for the set of all strings on the alphabet {0,1} with no runs of length greater than 3(for example, no substrings 0^i or 1^i with i > 3)
Consider the regular expression ? = b(ba U aab)*(b U a*). In lexicographical order (shorter strings...
Consider the regular expression ? = b(ba U aab)*(b U a*). In lexicographical order (shorter strings before longer strings, alphabetical order for strings of the same length), give the 8 shortest strings in the language generated by ?.
RegEx (Regular Expressions) 1. Make 2 regular expressions to filter a specific data set in Java...
RegEx (Regular Expressions) 1. Make 2 regular expressions to filter a specific data set in Java and explain what they do. 2. In addition to the each regular expression, provide two test cases that will pass the input and one that will fail.
In some implementations of “regular expressions,” the notations \1, \2, and so on can occur in...
In some implementations of “regular expressions,” the notations \1, \2, and so on can occur in a search pattern. For example, consider the search pattern ^([a-zA-Z]).*\1$. Here, \1 represents a recurrence of the same substring that matched [a-zA-Z], the part of the pattern between the first pair of parentheses. The entire pattern, therefore, will match a line of text that begins and ends with the same letter. Using this notation, write a pattern that matches all strings in the language...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT