### Binary Tree Traversal: An Educational Exercise**Objective:**Set up a `LinkedBinaryTree` class (using C++ code) and then create a simple test driver to perform some basic operations on a binary tree of strings. Once it is working correctly, modify `LinkedBinaryTree` to support in-order traversal. It is best to add/modify `positions()` to perform in-order traversal. Add code to construct a tree in lab question 1 below and then perform an in-order traversal on that tree.**Task:****Question 1:** Provide pre-order traversal, in-order traversal, and post-order traversal for the following binary tree:``` A / \ B C / \ \ D E F / G```**Explanation of the Diagram:**This binary tree is structured as follows:- Root node `A` has two children: `B` and `C`.- Node `B` has two children: `D` and `E`.- Node `C` has one child: `F`.- Node `D` has no children.- Node `E` has one child: `G`.- Node `G` has no children.- Node `F` has no children.**Traversals:**1. **Pre-order Traversal (Root, Left, Right):** - Visit the root node first. - Traverse the left subtree in pre-order. - Traverse the right subtree in pre-order. - For the given tree: `A, B, D, E, G, C, F`2. **In-order Traversal (Left, Root, Right):** - Traverse the left subtree in in-order. - Visit the root node. - Traverse the right subtree in in-order. - For the given tree: `D, B, G, E, A, C, F`3. **Post-order Traversal (Left, Right, Root):** - Traverse the left subtree in post-order. - Traverse the right subtree in post-order. - Visit the root node. - For the given tree: `D, G, E, B, F, C, A`By implementing and practicing these tree traversal techniques, students will gain a deeper understanding of binary trees and their traversal patterns, which are essential concepts in computer science and data structures.

Answer : CODE: // C++ program for different tree traversals#include <iostream>using namespace…

Set up LInkedBlnaryTree class (using C++ code) and then create a simple test driver to perform some basic operations on a binary tree of strings. Once it is working correctly, modify LinkedBinaryTree to support in- order traversal. It is best to add/modify positions() to perform in-order traversal. Add code to construct a tree in lab question 1 below and then perform an in-order traversal on that tree. Questlon 1: Provide pre-order traversal, in-order traversal and post-order traversal traversal for the following binary tree. A B D E F G

Set up LInkedBlnaryTree class (using C++ code) and then create a simple test driver to perform some basic operations on a binary tree of strings. Once it is working correctly, modify LinkedBinaryTree to support in- order traversal. It is best to add/modify positions() to perform in-order traversal. Add code to construct a tree in lab question 1 below and then perform an in-order traversal on that tree. Questlon 1: Provide pre-order traversal, in-order traversal and post-order traversal traversal for the following binary tree. A B D E F G

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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Question

### Binary Tree Traversal: An Educational Exercise

**Objective:**

Set up a `LinkedBinaryTree` class (using C++ code) and then create a simple test driver to perform some basic operations on a binary tree of strings. Once it is working correctly, modify `LinkedBinaryTree` to support in-order traversal. It is best to add/modify `positions()` to perform in-order traversal. Add code to construct a tree in lab question 1 below and then perform an in-order traversal on that tree.

**Task:**

**Question 1:** Provide pre-order traversal, in-order traversal, and post-order traversal for the following binary tree:

```
A
/ \
B C
/ \ \
D E F
/
G
```

**Explanation of the Diagram:**

This binary tree is structured as follows:

- Root node `A` has two children: `B` and `C`.
- Node `B` has two children: `D` and `E`.
- Node `C` has one child: `F`.
- Node `D` has no children.
- Node `E` has one child: `G`.
- Node `G` has no children.
- Node `F` has no children.

**Traversals:**

1. **Pre-order Traversal (Root, Left, Right):**
- Visit the root node first.
- Traverse the left subtree in pre-order.
- Traverse the right subtree in pre-order.
- For the given tree: `A, B, D, E, G, C, F`

2. **In-order Traversal (Left, Root, Right):**
- Traverse the left subtree in in-order.
- Visit the root node.
- Traverse the right subtree in in-order.
- For the given tree: `D, B, G, E, A, C, F`

3. **Post-order Traversal (Left, Right, Root):**
- Traverse the left subtree in post-order.
- Traverse the right subtree in post-order.
- Visit the root node.
- For the given tree: `D, G, E, B, F, C, A`

By implementing and practicing these tree traversal techniques, students will gain a deeper understanding of binary trees and their traversal patterns, which are essential concepts in computer science and data structures.

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