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7.3. BINARY TREES1087.3. Binary Trees 7.3.1. Binary Trees. A binary tree is a rooted tree in which each vertex has at most two children, designated as left child and right child. If a vertex has one
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How to fill out a binary tree:

01
Start by identifying the root node of the tree. This is the topmost node that acts as the starting point for the tree.
02
Once the root node is identified, determine if the tree is empty or not. If it is empty, assign the new node as the root. If it is not empty, proceed to the next step.
03
Compare the value of the new node with the value of the current node. If the new node value is greater than or equal to the current node value, move to the right child of the current node. If it is less than the current node value, move to the left child of the current node.
04
Repeat step 3 until reaching a leaf node (a node with no children).
05
Once a leaf node is reached, insert the new node as the left child if its value is less than the leaf node value, or as the right child if its value is greater than or equal to the leaf node value.

Who needs a binary tree:

01
Binary trees are commonly used in computer science and programming for various purposes.
02
They are extensively used in data structures and algorithms, as they offer efficient storage and retrieval of data.
03
Many searching and sorting algorithms, such as binary search and binary sort, rely on binary trees to organize and locate data quickly.
04
Binary trees are also used in various fields such as artificial intelligence, database systems, and network routing.
05
Additionally, binary trees are useful for representing hierarchical structures, such as family trees or organization charts.
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A binary tree is a tree data structure in which each node has at most two children, referred to as the left child and the right child.
Any individual or organization that needs to organize and store data in a hierarchical structure may use a binary tree.
To fill out a binary tree, you start at the root node and then add new nodes either to the left or right of existing nodes, based on a specific ordering rule.
The purpose of a binary tree is to efficiently store and retrieve data in a hierarchical manner, making it easier to perform operations such as search, insert, delete, and sort.
The information reported on a binary tree typically includes the value stored in each node and the references to its left and right children.
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