(1) List the first four elements of L(G) in lexicographic order. O 1,010, 111, 00100 O €, 1,010, 111 O 01, 010, 111, 00100 10,010, 111, 00100

Database System Concepts
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ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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Chapter1: Introduction
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**Question 1:**

List the first four elements of L(G) in lexicographic order.

**Options:**

- ○ 1, 010, 111, 00100
- ○ ε, 1, 010, 111
- ○ 01, 010, 111, 00100
- ○ 10, 010, 111, 00100
Transcribed Image Text:**Question 1:** List the first four elements of L(G) in lexicographic order. **Options:** - ○ 1, 010, 111, 00100 - ○ ε, 1, 010, 111 - ○ 01, 010, 111, 00100 - ○ 10, 010, 111, 00100
The following context-free grammar G is given:

1. \( S \to 1 \, S \, 1 \)
2. \( S \to T \)
3. \( T \to 1 \, X \, 1 \)
4. \( T \to X \)
5. \( X \to 0 \, X \, 0 \)
6. \( X \to 1 \)

This set of production rules defines how strings in the language are generated from the start symbol \( S \). Each rule specifies how a particular non-terminal can be replaced by a string of terminals and/or non-terminals. The grammar outlines the recursive and terminating structures possible in the language.
Transcribed Image Text:The following context-free grammar G is given: 1. \( S \to 1 \, S \, 1 \) 2. \( S \to T \) 3. \( T \to 1 \, X \, 1 \) 4. \( T \to X \) 5. \( X \to 0 \, X \, 0 \) 6. \( X \to 1 \) This set of production rules defines how strings in the language are generated from the start symbol \( S \). Each rule specifies how a particular non-terminal can be replaced by a string of terminals and/or non-terminals. The grammar outlines the recursive and terminating structures possible in the language.
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