Show the result of inserting 2, 1, 4, 5, 9, 3, 6, and 8 into an initially empty AVL tree.
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Explanation:
A self-balancing binary search tree that can complete some operations in logarithmic time is the AVL (Adelson-Velsky and Landis) Tree. By assigning a balance factor to each node of the tree and ensuring that it remains between -1 and 1, it demonstrates the height-balancing characteristic. Because of this characteristic, the Binary Search Tree doesn't become skewed, resulting in a minimal height tree with logarithmic time complexity for some important tasks like searching. A tree is a non-linear, hierarchical data structure made up of a root node (the tree's top node) and one or more child nodes that can have offspring of their own. Like your family tree, it simulates a real hierarchical tree structure. Here's a unique instance of trees is the Binary Trees i.e., trees in which every node has at most two children.
Furthermore, there exist Binary Search Trees that are a special type of binary trees in which all the elements in the left subtree of a node are smaller than that node whereas all the elements in the right subtree are greater in value (BST Rule).
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