1. Define an EBNF grammar with the alphabet {a, b} that defines strings that start with an a, have one or more b symbols and end with an a. 2. Using each of the following grammars, draw a parse tree for 3 + 4 * 5. I. Expr -> Expr+ Term | Expr * Term | Term Term -> 0 | .. | 9 II. Expr -> Term + Expr | Term * Expr | Term Term -> 0 | | 9 I III. Expr -> Expr + Term | Term Term > Term Factor - 0 | Factor | Factor . | 9 3. Demonstrate that addition in C is not always associative (in the mathematical sense). The following two statements should print significantly different results in some scenario. You need to figure out appropriate types and values for a, b, and c. Can you do the same with multiplication? printf("%f\n", (a + b) + c ); printf("%f\n", a + (b + c) ) ;

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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1. Define an EBNF grammar with the alphabet {a, b} that
defines strings that start with an a, have one or more b
symbols and end with an a.
2. Using each of the following grammars, draw a parse tree
for 3 + 4 * 5.
I. Expr -> Expr+ Term | Expr * Term | Term
Term →> 0 |
| 9
II. Expr -> Term + Expr | Term * Expr | Term
Term -> 0 |
| 9
III. Expr -> Expr + Term | Term
Term -> Term
Factor - 0 |
Factor | Factor
| 9
3. Demonstrate that addition in C is not always associative
(in the mathematical sense). The following two
statements should print significantly different results in
some scenario. You need to figure out appropriate types
and values for a, b, and c. Can you do the same with
multiplication?
printf("%f\n", (a + b) + c );
printf("%f\n", a + (b + c) );
Transcribed Image Text:1. Define an EBNF grammar with the alphabet {a, b} that defines strings that start with an a, have one or more b symbols and end with an a. 2. Using each of the following grammars, draw a parse tree for 3 + 4 * 5. I. Expr -> Expr+ Term | Expr * Term | Term Term →> 0 | | 9 II. Expr -> Term + Expr | Term * Expr | Term Term -> 0 | | 9 III. Expr -> Expr + Term | Term Term -> Term Factor - 0 | Factor | Factor | 9 3. Demonstrate that addition in C is not always associative (in the mathematical sense). The following two statements should print significantly different results in some scenario. You need to figure out appropriate types and values for a, b, and c. Can you do the same with multiplication? printf("%f\n", (a + b) + c ); printf("%f\n", a + (b + c) );
Expert Solution
Step 1 Introduction

Extended Backus-Naur Form (EBNF) which refers to the one it is a family of metasyntax notations used to express a context-free grammar. It is used to define the syntax of a language, and can be considered a metalanguage as it is used to describe other languages. EBNF which uses a set of syntax rules to define the elements and structure of a language, and can be used to create parsers and compilers that can interpret and execute the language.

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