Need correct answer with some calculation The minimal finite automata accepting the setof all strings in (0+1+2 + # + $) where thenumber of 0's is divisible by 2, the number ofI's is divisible by 3, the numnber of #'s isdivisible by 4 and the S's are divisible by 5number of 0's is divisible by 2, the number ofU's is divisible by 3, the number of #'s isdivisible by 4 and the S's are divisible by 5is

The minimal finit of all strings in (0 +1+2 + H+ S) where the number of 0's is divisible by 2, the number of I's is divisible by 3, the number of #'s is divisible by 4 and the S's are divisible by 5 of all strings in (0+1+2+ # + S) where the number of 0's is divisible by 2, the number of I's is divisible by 3, the number of #'s is divisible by 4 and the S's are divisible by 5 accepting the set is

The minimal finit of all strings in (0 +1+2 + H+ S) where the number of 0's is divisible by 2, the number of I's is divisible by 3, the number of #'s is divisible by 4 and the S's are divisible by 5 of all strings in (0+1+2+ # + S) where the number of 0's is divisible by 2, the number of I's is divisible by 3, the number of #'s is divisible by 4 and the S's are divisible by 5 accepting the set is

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

See similar textbooks

Similar questions

For the following regular language pairs; find Regular expressions and Finite Automata that define L1 ∩ L2. (WITH STEP BY PASS METHOD) L1 L2 All strings of even length a(a+b)* Even-Length strings (a+b)*aa(a+b)* Even-Length strings (b+ab)*(a+Λ) Odd-Length strings a(a+b)*
Formal Languages and Automata Theory Give context-free grammars that generate the following languages. In all parts, thealphabet Σ is {0,1} a. {w| w contains at least three 1s}b. {w| w starts and ends with the same symbol}c. {w| the length of w is odd}Ad. {w| the length of w is odd and its middle symbol is a 0}e. {w| w = wR, that is, w is a palindrome}f. The empty set
Generate the finite automata that accepts the language generated by the following expression over the alphabet {x,y} by using the algorithm defined by Kleene's Theorem part 1. Extra null transitions between single characters may be eliminated for simplification.
For the following regular language pairs; find Regular expressions and Finite Automata that define L1 ∩ L2. (WITH STEP BY PASS METHOD) L1 L2 (b+ab)*(a+Λ) (a+b)*aa(a+b)* (b+ab)*(a+Λ) (b+ab*a)*ab* (b+ab)*(a+Λ) (a+ba)*a
1. Construct the Non-deterministic finite automata that will accept the string of the regular expression dc(a|b|c) * (aa|dc) * 2. Write a regular expression for the set of binary strings where each string has at least one pair of consecutive zeros
Construct a Finite Automata that recognizes telephone numbers from strings in the alphabet Σ={1,2,3,4,5,6,7,8,9, ,-,(,),*,#,+}. The format has to begin with +00000000000 (example +50524402440) made the graphic of the automata and explain.
Draw this finite automata. The NFA M below recognizes the language C = { w ∈ Σ∗| w ends with 00 },where Σ = {0, 1}.
Construct (nondeterministic) pushdown automata (PDA) to accept the following languages. A) L = {binary strings in the form 0n1m0n | m, n >= 0}. B) L = {w is a legal arithmetic expression | w } Legal expression examples: int int+int int*int int+(int+int) int+int*int (int+int)*int (int+int)+int*int ((int+int)*(int+int))+int ...... Illegal expression examples: Expressions starting with +, *, or a pair of ()
For the following regular language pairs; find Regular expressions and Finite Automata that define L1 ∩ L2. L1=(ab*)* L2=(a+b)*aa(a+b)*
Design an Nondeterministic Finite Automata (NFA) that accepts any string in the English alphabet that ends with a constant.
Write a program to design Finite Automata that accepts all strings ending with “ing”, over ∑= a to z. (example “anything”, “something”, “nothing”, etc.)
1. What is a Finite Automata? For the given alphabet {a, b}, design a finite automata which accept any number of b’s followed by asingle a (e.g., ba, bba, bbba, etc.). Neatly describe the initial state, accepting state, and transitions,if any. 2. What are the key differences between DFA and NFA? 3. Write a regular expression for a binary string (e.g., 0, 1, 01, 00, 11, 0101). Also, design a NFA for it. Clearly describe the ε transitions.