1.
Use the powerset construction to convert the following NFA to an equivalent DFA.

2.
Is the language
regular or not? If it is regular, give the state diagram of a DFA or an NFA recognising L. If it is not regular, prove it.

3.
Use the Myhill-Nerode theorem to prove that the following language is not regular.

$L = {w ? {0, 1}^{?}$ $L = {0^{i} 1^{j} ? i > j} ? {0, 1}^{?}$

Question

1.

Use the powerset construction to convert the following NFA to an equivalent DFA.

2.

Is the language

regular or not? If it is regular, give the state diagram of a DFA or an NFA recognising L. If it is not regular, prove it.

3.

Use the Myhill-Nerode theorem to prove that the following language is not regular.

L = {w ? {0, 1}^{?}

L = {0^{i} 1^{j} ? i > j} ? {0, 1}^{?}

Accepted Answer

Expert Answer to - 1. Use the powerset construction to convert the following NFA to an equivalent DFA. 2. Is the langua

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Solution for - 1. Use the powerset construction to convert the following NFA to an equivalent DFA. 2. Is the langua

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This an additional answer to - 1. Use the powerset construction to convert the following NFA to an equivalent DFA. 2. Is the langua

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