Question

Let L1 be the language of the Regular Expression 1(1 + 0)*. Let L2 be the...

Let L1 be the language of the Regular Expression 1(1 + 0)*.

Let L2 be the language of the Regular Expression 11* 0.

Let L3 be the language of the Regular Expression 1* 0.

Which of the following statements are true?

  1. L2 L1
  2. L2 L3
  3. L1 L2
  4. L3 L2

Homework Answers

Answer #1

IF YOU HAVE ANY DOUBT COMMENT

LIKE IT IF YOU UNDERSTOOD

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
(Formal languages) Determine if the following statements are true or not: If L1 and L2 are...
(Formal languages) Determine if the following statements are true or not: If L1 and L2 are non-regular languages then is L1 intersection L2 non regular? (T/F) If L1 is a non regular language and L2 is a finite language is it true that L1 union L2 is regular? Is it true that the union of two regular languages must be regular?
Prove whether the following are regular (include regular expression) or not regular (show proof). The alphabet...
Prove whether the following are regular (include regular expression) or not regular (show proof). The alphabet is {0, 1} Given L1 and L2 are regular, L3 = {all stings in L1, but not in L2} Is L3 regular? I'm not sure what theorems i can use to prove this. I appreciate anything you can provide.
Which claim is always true: L1 and L2 are regular languages, L = L1 - L2,...
Which claim is always true: L1 and L2 are regular languages, L = L1 - L2, then L is finite is regular is complicated is infinite
Let Σ = {0, 1}. Give a regular expression that expresses the language {w | w...
Let Σ = {0, 1}. Give a regular expression that expresses the language {w | w contains exactly two 0s}.
Using Pumping lemma to prove the below language is not regular Let Σ2 = {[ 0...
Using Pumping lemma to prove the below language is not regular Let Σ2 = {[ 0 0 ] , [ 0 1 ] , [ 1 0 ] , [ 1 1 ]} . Consider each row to be a binary number and let L3 = w ∈ Σ ∗ 2 | the bottom row of w is the square of the top row of w . For example, [ 0 1 ] [ 0 0 ] [ 1 0...
Are lines L1 and L2 perpendicular: L1 (-7,1) and (5,-2) L2 (3,7) and (0,-5) a.) No,...
Are lines L1 and L2 perpendicular: L1 (-7,1) and (5,-2) L2 (3,7) and (0,-5) a.) No, the lines are not perpendicular because the product of their slope equals -1. B.) Yes , the lines are perpendicular because the product of their slopes does not equal -1. C.) No, the lines are not perpendicular because the product of their slopes does not equal -1. D.) Yes, the lines are perpendicular because the product of their slope equals -1.
1. Express SPARC assembly command language in hexadecimal machine code. xnorcc %l1, -2, %l2 2. Express...
1. Express SPARC assembly command language in hexadecimal machine code. xnorcc %l1, -2, %l2 2. Express hexadecimal machine code in SPARC assembly command language. 0x80A7C00F
Q2) (1 point) Given two lists, L1 of length n and L2 of length m. We...
Q2) (1 point) Given two lists, L1 of length n and L2 of length m. We say that L2 is a subsequence of L1 if we can remove elements from L1 to produce L2. This means that there exists indices i1 < ... < im such that L1[ij] = L2[j] for each j. Design an algorithm that detects if L2 is a subsequence of L1 and outputs the indices i1,....,im if L2 is a subsequence of L1. a.Provide the pseudo-code...
What is the regular expression for the language L={w| w starts with 1 and has odd...
What is the regular expression for the language L={w| w starts with 1 and has odd length}? The alphabet of the language is {0, 1};
Let Σ = {a}, and let L be the language L={an :nisamultipleof3butnisNOTamultipleof5}. Is L a regular...
Let Σ = {a}, and let L be the language L={an :nisamultipleof3butnisNOTamultipleof5}. Is L a regular language? HINT: Maybe instead of an explicit DFA or regular expression, you can find another argument.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT