Design finite automata (deterministic or nondeterministic) for each of the following
languages
All strings of digits with at most one repeated digit.
All strings of a's and b's with an even number of a's and an odd number of b's.
All strings of digits with at most one repeated digit.
Let us consider the digits 0,1,2
So the strings like 221100, 01212200 will be rejeced but the strings like 00101202 will be accepted.

output
2.

Design finite automata (deterministic or nondeterministic) for each of the following languages All strings of digits...
Give nondeterministic finite automata to accept the following languages. Try to take advantage of nondeterminism as much as possible. a) The set of strings over the alphabet {0,1,...,9} such that the final digit has appeared before. b) The set of strings over the alphabet {0,1,...,9} such that the final digit has not appeared before. c) The set of strings of 0's and 1's such that there are two 0's separated by a number of positions that is a multiple of...
Give nondeterministic finite automata that accept each of the following languages. Provide both state-transition diagrams and the corresponding quintuple representations The set of odd binary numbers (without leading zeros) such that the length of the bit string is 4i+2, for some i 21. a.
3. For each of the following languages, . State whether the language is finite or infinite. . State whether the language is regular or nonregular. . If you claim the language is regular: give a DFA (graphical representation) that recog- nizes the language. . If you claim that the language is not regular, describe the intuition for why this is so. Consider the following languages (a) [8 marks] The language of 8 bit binary strings that begin and end with...
Write a deterministic finite state automata for the following criteria: the set of strings with a length divisible by 3 and do not contain the substring of 010
8 Find CFGs that for these regular languages over the alphabet a, b. Draw a Finite Automata first and use this to create the CFG (a) The language of all words that consist only of double letters (aa or bb) (b) The set of all words that begin with the letter b and contains an odd number of a's or begin with the letter a and contains an even number of b's.
1. Design an NFA (Not DFA) of the following languages. a) Lw E a, b) lw contain substring abbaab) b) L- [w E 10,1,2) lsum of digits in w are divisible by three) c) L-(w E {0,1,2)' |The number is divisible by three} d) The language of all strings in which every a (if there are any) is followed immediately by bb. e) The language of all strings containing both aba and bab as substrings. f L w E 0,1every...
1. (10 points) (i) Draw a finite automaton M (deterministic or nondeterministic) that accepts the set of all binary numbers with an odd number of I's and ending in 101. Leading zeroes are allowed. (i) Is your machine M deterministic? Why or why not?
Build deterministic finite automata that accepts the following language over the alphabet Σ = {a, b} L= {all strings that end with b}
Part A) Construct an NFA (non-deterministic finite automata) for
the following language.
Part B) Convert the NFA from the part A into a DFA
L- E a, b | 3y, z such that yz, y has an odd number of 'b' symbols, and z begins with the string 'aa') (Examples of strings in the language: x = babbaa, and x = abaabbaa. However, x-bbaababaa is not in the language.)
L- E a, b | 3y, z such that yz, y...
Show an Finite State Machine (deterministic or nondeterministic) that accepts L={ω∈a,b,c*: ω contains at least one substring that consists of three identical symbols in a row}. For example: The following strings are in L:aabbb, baacccbbb. The following strings are not in L: ε, aba, abababab, abcbcab.