Let A be any language. Define DROP-OUT(A) to be the language containing all strings that can be
Question:
Let A be any language. Define DROP-OUT(A) to be the language containing all strings that can be obtained by removing one symbol from a string in A. Thus, DROP-OUT(A) = {xz| xyz ∈ A where x, z ∈ Σ*, y ∈ Σ}. Show that the class of regular languages is closed under the DROP-OUT operation. Give both a proof by picture and a more formal proof by construction as in Theorem 1.47.
Fantastic news! We've Found the answer you've been seeking!
Step by Step Answer:
Proof by image Given a DEA in a normal language A a new DEAs can be creat...View the full answer
Answered By
Stephen Ngigi
,I have been trained on a wide range of information and I am able to understand and generate text on a wide range of subjects. I am able to assist students with a variety of tasks such as providing explanations, answering questions, and providing examples.
In terms of hands-on experience, I can provide you with sample code, help you with debugging, assist you in understanding specific programming concepts, and help you with your coding projects. I am also able to provide you with resources such as tutorials, documentation and links to helpful articles and videos.
In short, My proficiency is based on the vast amount of data and information that I have been trained on and my ability to understand and generate text on a wide range of subjects. My main objective is to help you understand complex topics and provide you with the information you need to succeed in your programming and coding studies.
0 Reviews
10+ Question Solved
Related Book For 
Question Posted:
