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Consider the regular language L = (111 + 11111)∗. The minimum number of states in any DFA accepting this languages is:
Correct answer is '9'. Can you explain this answer?
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Consider the regular language L = (111 + 11111)∗. The minimum n...
A regular language is a language that can be expressed using a regular expression or can be recognized by a finite automaton.
In the given language L, the regular expression can be written as (111 11111).
This regular expression represents a language that consists of a sequence of three "1"s followed by a sequence of five "1"s.
For example, the strings "11111111" and "1111111111" are in the language L, but the strings "1111" and "111111" are not in the language L.
A finite automaton can also be constructed to recognize the language L. The automaton will have two states, one for the initial three "1"s and another for the following five "1"s.
In summary, the regular language L = (111 11111) consists of strings that start with three "1"s followed by five "1"s.
In the given language L, the regular expression can be written as (111 11111).
This regular expression represents a language that consists of a sequence of three "1"s followed by a sequence of five "1"s.
For example, the strings "11111111" and "1111111111" are in the language L, but the strings "1111" and "111111" are not in the language L.
A finite automaton can also be constructed to recognize the language L. The automaton will have two states, one for the initial three "1"s and another for the following five "1"s.
In summary, the regular language L = (111 11111) consists of strings that start with three "1"s followed by five "1"s.
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Consider the regular language L = (111 + 11111)∗. The minimum n...
Given language L = (111 + 11111)∗
Strings, that belongs to the language
L = {ϵ,111,11111,111111,11111111,111111111,111111111,…
Due to concatenation with (111)∗ if we have three consecutive string lengths in L, then all higher string lengths will be in L.
We have strings of length 8,9,10 in L and so all higher length strings are also in L.
So, required DFA will be:
So, there are 5 states are final states and 4 states are non-final states, total number of states are 9 states.
Hence, the correct answer is 9.
Hence, the correct answer is 9.
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Consider the regular language L = (111 + 11111)∗. The minimum number of states in any DFA accepting this languages is:Correct answer is '9'. Can you explain this answer?
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Consider the regular language L = (111 + 11111)∗. The minimum number of states in any DFA accepting this languages is:Correct answer is '9'. Can you explain this answer? for Computer Science Engineering (CSE) 2024 is part of Computer Science Engineering (CSE) preparation. The Question and answers have been prepared according to the Computer Science Engineering (CSE) exam syllabus. Information about Consider the regular language L = (111 + 11111)∗. The minimum number of states in any DFA accepting this languages is:Correct answer is '9'. Can you explain this answer? covers all topics & solutions for Computer Science Engineering (CSE) 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Consider the regular language L = (111 + 11111)∗. The minimum number of states in any DFA accepting this languages is:Correct answer is '9'. Can you explain this answer?.
Consider the regular language L = (111 + 11111)∗. The minimum number of states in any DFA accepting this languages is:Correct answer is '9'. Can you explain this answer? for Computer Science Engineering (CSE) 2024 is part of Computer Science Engineering (CSE) preparation. The Question and answers have been prepared according to the Computer Science Engineering (CSE) exam syllabus. Information about Consider the regular language L = (111 + 11111)∗. The minimum number of states in any DFA accepting this languages is:Correct answer is '9'. Can you explain this answer? covers all topics & solutions for Computer Science Engineering (CSE) 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Consider the regular language L = (111 + 11111)∗. The minimum number of states in any DFA accepting this languages is:Correct answer is '9'. Can you explain this answer?.
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