I need the answer as soon as possible A CFG is said to be right-linear if each productionbody has at most one variable, and that variable isat the right end. That is, all productions of a right-linear grammar are of the form A → wB or A → w,where A and B are variables and w some string ofzero or more terminals.1. Show that every right-linear grammar generatesa regular language. Hint: Construct an ɛ- NFA thatsimulates leftmost derivations, using its state torepresesnt the lone variable in the current left-sentential form.2. Show that every regular language has a right-linear grammar. Hint: Start with a DFA and let thevariables of the grammar represent states.

1) To be proved: Right linear grammars generate regular languages. Proof:-------We have to show…

Answered: 1. Show that every right-linear grammar…

Engineering

Computer Science

1. Show that every right-linear grammar generates

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

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Concept explainers

Cryptography

Cryptography is a term used in computer science to describe secure information and communication techniques that transform messages in difficult-to-decipher ways using mathematical concepts and a set of rule-based calculations known as algorithms.

Question

I need the answer as soon as possible

A CFG is said to be right-linear if each production
body has at most one variable, and that variable is
at the right end. That is, all productions of a right-
linear grammar are of the form A → wB or A → w,
where A and B are variables and w some string of
zero or more terminals.
1. Show that every right-linear grammar generates
a regular language. Hint: Construct an ɛ- NFA that
simulates leftmost derivations, using its state to
represesnt the lone variable in the current left-
sentential form.
2. Show that every regular language has a right-
linear grammar. Hint: Start with a DFA and let the
variables of the grammar represent states.

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