**Binary Search Tree (BST) Insertion Exercise****Objective**: Use the Binary Search Tree (BST) insertion algorithm to insert the value `0078` into the BST provided in the diagram below.**Task**: List the nodes of the resulting tree in **pre-order traversal order**. The nodes should be separated by a single blank space. For guidance, the existing tree in the diagram can be described in pre-order format as: `75 53 24 57 84 77 76 82 92`.**Diagram Explanation**:The diagram illustrates a Binary Search Tree (BST) structured as follows:- **Root Node**: `0075`- **Left Subtree**: - Node `0053` is the left child of `0075`. - Node `0024` is the left child of `0053`. - Node `0057` is the right child of `0053`.- **Right Subtree**: - Node `0084` is the right child of `0075`. - Node `0077` is the left child of `0084`. - Node `0076` is the left child of `0077`. - Node `0082` is the right child of `0077`. - Node `0092` is the right child of `0084`.Insert `0078` appropriately following the BST insertion rules and list all nodes in pre-order traversal after insertion.

Use the Binary Search Tree (BST) insertion algorithm to insert 0078 into the BST below. List the nodes of the resulting tree in pre-order traversal order separated byłone blank character. For example, the tree below can be described in the above format as: 75 53 24 57 84 77 76 82 92 0075 0053 0084 0024 0057 0077 0092 0076 0082

Use the Binary Search Tree (BST) insertion algorithm to insert 0078 into the BST below. List the nodes of the resulting tree in pre-order traversal order separated byłone blank character. For example, the tree below can be described in the above format as: 75 53 24 57 84 77 76 82 92 0075 0053 0084 0024 0057 0077 0092 0076 0082

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 Search Tree (BST) Insertion Exercise**

**Objective**: Use the Binary Search Tree (BST) insertion algorithm to insert the value `0078` into the BST provided in the diagram below.

**Task**: List the nodes of the resulting tree in **pre-order traversal order**. The nodes should be separated by a single blank space. For guidance, the existing tree in the diagram can be described in pre-order format as: `75 53 24 57 84 77 76 82 92`.

**Diagram Explanation**:

The diagram illustrates a Binary Search Tree (BST) structured as follows:
- **Root Node**: `0075`
- **Left Subtree**:
- Node `0053` is the left child of `0075`.
- Node `0024` is the left child of `0053`.
- Node `0057` is the right child of `0053`.
- **Right Subtree**:
- Node `0084` is the right child of `0075`.
- Node `0077` is the left child of `0084`.
- Node `0076` is the left child of `0077`.
- Node `0082` is the right child of `0077`.
- Node `0092` is the right child of `0084`.

Insert `0078` appropriately following the BST insertion rules and list all nodes in pre-order traversal after insertion.

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