1.Design an NFA that accepts the following language such that your machine has no more than 6 transitions: {w | |w| ≥ 3, w starts with 0 and ends with 11}.
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1.Design an NFA that accepts the following language such that your machine has no more than 6 transitions:
{w | |w| ≥ 3, w starts with 0 and ends with 11}.
Step by step
Solved in 2 steps with 1 images
- Implement the game of tic-tac-toe in Haskell. Your implementation should run entirely from a terminal. Your playing board should appear in ASCII in the following format: An updated board should be displayed to the screen after each turn. The computer player should attempt to block a win whenever the human player has two in the same row and a third cell is empty. At the end of each game, your system should offer to play another game. At the end of the session, the number of games won by each side should display.Write a regular expression to describe each of the following languages. Example: {w = {a, b}* : w has both aa and bb as substrings} Regular expression: (a U b)* aa (a U b)* bb (a U b)* U (a U b)* bb (a U b)* aa (a U b)*Write in C language Description 請寫一個程式找到三個數的最大公因數。 Please write a program to find the greatest common divisor of three number. Input 輸入會包含多筆測試資料,每筆測試資料一行,每行中有三個正整數,整數間會用一個空白隔開。 Input consist several test case, each test case a line. For every test case there are three integer in it and separate by a space. Output 對每一筆測試資料輸出一行結果。 For each test case output the result in one line. Sample Input 1 3 6 9 10 15 20 Sample Output 1 3 5
- 1. For each of the following regular expressions find a language (i.e., a set of strings) over A = {a,b,c} that can be represented/described by that expression. a. a*bc + bc* b. b*aaac* а. b.Construct a PDA that matches all strings in the language over {x.y} such that each string has at least twice as many y's as x's. Editor Below, give a short description of the set of strings associated with each state of your PDA.Design DFA {w ∈ Σ ∗ | |w| ≥ 3 and the second symbol from the left end of w is different from the last symbol of w}. For example, 010100 is in the language, but 0001100 is not in the language.
- Write regular expressions for the following languages: {w | the length of w is at most 5} {w | w contains an even number of 0s or contains exactly two 1s} Even number of 0s:8. Build a DPDA that accepts the language L = {(ab)" (aab)b² n ≥0Write regular expressions for the following languages: {w | w contains at least two 0s} {w | w begins with a 1 and ends with a 0} 1∑ * 0 {w | w contains at least three 1s {w | the length of w is at most 5 {w | w contains an even number of 0s, or contains exactly two 1s} Even number of 0s:
- A={w ∈{0, 1}* | w starts with a symbol and ends with the other symbol} The state diagram for an NFA?Write a regular expression to describe each of the following languages. Example: {w € (a, b)* : w has both aa and bb as substrings} Regular expression: (a U b)* aa (a U b)* bb (a U b)* U (a U b)* bb (a U b)* aa (a U b)*Given: Language L2 = {w ϵ {a,b}* | w contains substring aab} Construct the DFA representing the given language L2. Assume the layout of the DFA is as follows: ->A->B->C->D*. That is, the number of states are four (4) and A is the starting state and D is the accepting state. What is the next state for the input pair (D,b) in the constructed DFA? A B C D