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Your document contains several questions related to nondeterministic finite-state automata (NFA) and deterministic finite-state automata (DFA), as well as state tables, diagrams, and string recognition for finite automata.

Here’s a breakdown of the questions from your document:

1. **Find the language recognized by the NFA** and convert it into an equivalent DFA.
2. **Provide a state table** for a given automaton and determine if certain strings (e.g., "111", "0011") are recognized by the DFA.
3. **Create a state diagram** for the NFA using a provided state table, and then convert it into a DFA.
4. Another **state table and string recognition task**, similar to question 2.

Would you like a step-by-step solution for any of these specific questions, or further details on how to approach them? Let me know if you'd like explanations or any clarifications on NFAs, DFAs, or how to tackle these problems.

Here are some relevant questions to expand the topic:
1. What is the formal definition of a deterministic finite automaton (DFA)?
2. How do nondeterministic and deterministic finite automata differ in terms of state transitions?
3. What are common methods for converting an NFA to a DFA?
4. What role does a state table play in constructing finite automata?
5. How can you prove that a language recognized by an NFA is equivalent to one recognized by a DFA?

**Tip:** A common technique for converting an NFA into a DFA is the subset construction method, which systematically creates DFA states based on combinations of NFA states.

Find the language recognized by the nondeterministic finite-state automaton (NFA) and convert it into an equivalent deterministic finite-state automaton (DFA). Additionally, provide a state table for a given automaton and determine if specific strings such as '111', '0011', and others are recognized by the DFA.

Learn how to convert a nondeterministic finite-state automaton (NFA) to a deterministic finite-state automaton (DFA). This solution includes the creation of a state table, state diagram, and verification of string recognition for '111', '0011', and other strings. Suitable for university-level theoretical computer science students.

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