Q. Give a state transition diagram of a DFA thatrecognizes the following language over the alphabet{0,1}):(A) The set of all string such that every even positioncontains 0. For example, 00000,101,100010 are inthis language, but 010 and 1101 are not.(B) L1NL2(C) L2NL3

In this question, we have to design a DFA that accept all strings which contains 0 at every even…

Answered: Q. Give a state transition diagram of a…

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

Problem 1PE

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For each part below, construct an FSA accepting the indicated language over {0, 1}.a. The language of all strings where no two consecutive characters are the same.b. The language of all strings that do not contain 1100.
Generate a CFG which accepts odd a’s. The language set is (a,b). Subject: Theory Of Automata
Not handwritten Given the language L denoted by r = (a+b)* . (aa*+b) and, ∑ = {a,b} and ∏ = {c,d,x} h(b) = xd, h(a) = cdx please provide the homomorphic image of the regular expression h(r)
3
on A language L is called slithy if it contains at least two strings and has the following property: For every two strings x, y in L such that |x|< lyl, the string obtained by taking the first letter of y and inserting it at the start of x is also in L. For example, if L contains aaa and baaba, then it must also contain the string baaa. Prove by contradiction that every slithy language contains two strings of the same length.
Give a state transition diagram of a DFA that recognizes the following language over the alphabet{0,1}): The set of all strings that does not contain pattern 0101.
Give the CFG of the following language over the alphabet {a, c, d}: The language contains the substring ccccExamples:dacdccccad, ccccda, adcccc, cdccccc
Construct a DFA accepting the language L = {w: |w| mod 80}on Σ ={a, b}.
Construct a DFA accepting the language L = (w: |w| mod 8* 0}on Σ =(a, b).
on A language L is called slithy if it contains at least two strings and has the following property: For every two strings x, y in L such that |x|< lyl, the string obtained by taking the first letter of y and inserting it at the start of x is also in L. For example, if L contains aaa and baaba, then it must also contain the string baaa. Prove by contradiction that every slithy language contains two strings of the same length.
(a) How you can elaborate the equivalent FA. (b) Consider the language L of strings, defined over Σ={0, 1}, having double 0’s or double 1’s, Draw a DFA that accept that language.
Construct an NFA with e-transitions that accepts the language { x in {0,1}* | ((x contains 00) and (x ends with 10)) or (x starts with 011) }.

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Q. Give a state transition diagram of a DFA that recognizes the following language over the alphabet {0,1}): (A) The set of all string such that every even position contains 0. For example, 00000,101,100010 are in this language, but 010 and 1101 are not. (B) L1NL2 (C) L2NL3