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Last modified on May 20, 2026
intermediate
A binary search tree (BST) is a data structure that facilitates fast lookup, addition, and deletion of values. It is a binary tree where each node contains a key, and for any given node, all keys in its left subtree are less than the node's key, while all keys in its right subtree are greater. This property allows for efficient searching, as the tree can be traversed in a manner similar to binary search, effectively halving the search space at each step.
Binary search trees solve several problems, including efficient searching, insertion, and deletion of elements. For example, given a set of integers, a BST can be constructed to allow for O(log n) average time complexity for search operations, making it significantly faster than a linear search in an unsorted array.
Binary search trees are used in algorithms and data structures to maintain a dynamic dataset where quick access to elements is required. They are foundational in implementing associative arrays, sets, and priority queues, and are often used in database indexing and memory management systems.
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