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Let L be the set of all strings generated by the regular automata over input alphabet {x,y}. The minimum number of states in a minimal DFA that accepts all the strings of length not more than 250 is ________.
    Correct answer is '252'. Can you explain this answer?
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    Let L be the set of all strings generated by the regular automata over...
    Strings of length not more than 250 means all those strings whose length is less than or equal to 250.
    Note: If |w| <= n, the number of states in minimal DFA is n+2.
    Therefore, the minimum number of states in a minimal DFA that accepts all the strings of length not more than 250 is 252.
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    Let L be the set of all strings generated by the regular automata over input alphabet {x,y}. The minimum number of states in a minimal DFA that accepts all the strings of length not more than 250 is ________.Correct answer is '252'. Can you explain this answer?
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