1. Build a Finite Automaton to generate all stringswith any combinations of 0's and 1's except foran empty string, i.e. empty string is notgenerated.2. Build a Finite Automaton to generate all stringsof the form 1m0n1k, where m, n, k are odd.3. Build a Finite Automaton to generate all stringsof the form 1m0n1k, where m, n and k aregreater than 0 and divisible by 3.4. Build a Finite Automaton with four statesgenerating just one string5. Build a Finite Automaton with four statesgenerating just two strings6. Build a Finite Automaton with four statesgeneratingInfinitely many strings.7. Please convert the following Finite Automatoninto DFA (a is a start state and d is a finalstate)▪a,1 => b▪a,0=>d▪b,0=>c▪c, 1=>c- C,0=>d▪d,0=>a■8. Please convert theowing Finite Automaton intoDFA (a is a start state, while d and e are final states)1. a,1 => b2. a, 1=>c3. b,0=>d4. C,0=>e9. Limitation Question. Using the idea of PumpingLemma, please explain, why we can't build a FiniteAutomaton to generate all and only strings of theform 13n0n where n>=0.

Since you have asked multiple questions we will answer the first one only according to our…

Answered: 1. Build a Finite Automaton to generate…

1. Build a Finite Automaton to generate all strings with any combinations of 0's and 1's except for an empty string, i.e. empty string is not generated.

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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Concept explainers

Heap Sort

A Heap is a type of data structure that is built on trees. It's a binary tree that's virtually complete. Except for the very bottom level, all levels of the tree must be filled in a heap. The last (bottom) level should be filled from left to right. The heap data structure is used for the efficient implementation of priority queues.Heap can be of two types:

Question

1. Build a Finite Automaton to generate all strings
with any combinations of 0's and 1's except for
an empty string, i.e. empty string is not
generated.
2. Build a Finite Automaton to generate all strings
of the form 1m0n1k, where m, n, k are odd.
3. Build a Finite Automaton to generate all strings
of the form 1m0n1k, where m, n and k are
greater than 0 and divisible by 3.
4. Build a Finite Automaton with four states
generating just one string
5. Build a Finite Automaton with four states
generating just two strings
6. Build a Finite Automaton with four states
generating
Infinitely many strings.
7. Please convert the following Finite Automaton
into DFA (a is a start state and d is a final
state)
▪a,1 => b
▪a,0=>d
▪b,0=>c
▪c, 1=>c
- C,0=>d
▪d,0=>a
■
8. Please convert the
owing Finite Automaton into
DFA (a is a start state, while d and e are final states)
1. a,1 => b
2. a, 1=>c
3. b,0=>d
4. C,0=>e
9. Limitation Question. Using the idea of Pumping
Lemma, please explain, why we can't build a Finite
Automaton to generate all and only strings of the
form 13n0n where n>=0.

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