1. 11. Convert the following expressions f (postfix) notation. 1. a) (8-6)/2 2. b) (2+3)x 8/10 3. c) (5x (4+3)x 2 − 6)

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
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## Exercise 11: Conversion from Infix to Reverse Polish (Postfix) Notation

Convert the following expressions from infix to reverse Polish (postfix) notation:

1. **a)** \((8 - 6)/2\)

2. **b)** \((2 + 3) \times 8/10\)

3. **c)** \(5 \times (4 + 3) \times 2 - 6\)

### Explanation

- **Infix Notation:** This is the common arithmetic and logical formula notation, where operators are written in-between their operands (e.g., \(A + B\)).

- **Postfix Notation (Reverse Polish Notation):** An alternative way of writing expressions without the need for parentheses. Operators follow their operands (e.g., \(AB+\)).

Your task is to rewrite each given expression in postfix notation.
Transcribed Image Text:## Exercise 11: Conversion from Infix to Reverse Polish (Postfix) Notation Convert the following expressions from infix to reverse Polish (postfix) notation: 1. **a)** \((8 - 6)/2\) 2. **b)** \((2 + 3) \times 8/10\) 3. **c)** \(5 \times (4 + 3) \times 2 - 6\) ### Explanation - **Infix Notation:** This is the common arithmetic and logical formula notation, where operators are written in-between their operands (e.g., \(A + B\)). - **Postfix Notation (Reverse Polish Notation):** An alternative way of writing expressions without the need for parentheses. Operators follow their operands (e.g., \(AB+\)). Your task is to rewrite each given expression in postfix notation.
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