show your step by step solution please will leave you feedback! Thank you!! Convert the following from infix to prefix using stacks: a  / (  b  *  c  +  d ) do it approximately as it shown on the picturre

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
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  1. Convert the following from infix to prefix using stacks:

a  / (  b  *  c  +  d )

do it approximately as it shown on the picturre 

This table demonstrates the conversion process of an infix expression to postfix and prefix notation.

### Table Contents:

**Columns:**

1. **Input String:**
   - This shows the progressive modification of the original expression `C5^D3^/E4^-`.

2. **Postfix Expression:**
   - Displays the postfix representation at each step of the conversion process.

3. **Stack (Prefix):**
   - Illustrates the stack's contents during the conversion, which eventually forms the prefix expression.

### Detailed Explanation:

- **Initial Input:** `C5^D3^/E4^-`
- **Conversion Steps:**
  - **Step 1:**
    - Input String: `C5^D3^/E4^-`
    - Postfix Expression: `5^D3^/E4^-`
    - Stack: `C`
  - **Step 2:**
    - Input String: `C5^D3^/E4^-`
    - Postfix Expression: `^D3^/E4^-`
    - Stack: `C5`
  - **Step 3:**
    - Input String: `C5^D3^/E4^-`
    - Postfix Expression: `D3^/E4^-`
    - Stack: `C5^`
  - **Step 4:**
    - Input String: `C5^D3^/E4^-`
    - Postfix Expression: `3^/E4^-`
    - Stack: `C5^D`
  - **Step 5:**
    - Input String: `C5^D3^/E4^-`
    - Postfix Expression: `/E4^-`
    - Stack: `C5^D3`
  - **Step 6:**
    - Input String: `C5^D3^/E4^-`
    - Postfix Expression: `E4^-`
    - Stack: `C5^D3^`
  - **Step 7:**
    - Input String: `C5^D3^/E4^-`
    - Postfix Expression: `4^-`
    - Stack: `C5^D/3^E`
  - **Step 8:**
    - Input String: `C5^D3^/E4^-`
    - Postfix
Transcribed Image Text:This table demonstrates the conversion process of an infix expression to postfix and prefix notation. ### Table Contents: **Columns:** 1. **Input String:** - This shows the progressive modification of the original expression `C5^D3^/E4^-`. 2. **Postfix Expression:** - Displays the postfix representation at each step of the conversion process. 3. **Stack (Prefix):** - Illustrates the stack's contents during the conversion, which eventually forms the prefix expression. ### Detailed Explanation: - **Initial Input:** `C5^D3^/E4^-` - **Conversion Steps:** - **Step 1:** - Input String: `C5^D3^/E4^-` - Postfix Expression: `5^D3^/E4^-` - Stack: `C` - **Step 2:** - Input String: `C5^D3^/E4^-` - Postfix Expression: `^D3^/E4^-` - Stack: `C5` - **Step 3:** - Input String: `C5^D3^/E4^-` - Postfix Expression: `D3^/E4^-` - Stack: `C5^` - **Step 4:** - Input String: `C5^D3^/E4^-` - Postfix Expression: `3^/E4^-` - Stack: `C5^D` - **Step 5:** - Input String: `C5^D3^/E4^-` - Postfix Expression: `/E4^-` - Stack: `C5^D3` - **Step 6:** - Input String: `C5^D3^/E4^-` - Postfix Expression: `E4^-` - Stack: `C5^D3^` - **Step 7:** - Input String: `C5^D3^/E4^-` - Postfix Expression: `4^-` - Stack: `C5^D/3^E` - **Step 8:** - Input String: `C5^D3^/E4^-` - Postfix
Expert Solution
Step 1

Conversion of a  / (  b  *  c  +  d ) from infix to prefix is shown below:

Computer Science homework question answer, step 1, image 1

 

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