DDSA Solutions

Binary Search Tree

8 problems · 8 with full explanations

3 Easy4 Medium0 Hard
A BST maintains the invariant: left subtree values < node < right subtree values. This gives O(h) search/insert/delete; O(log n) for balanced trees. In-order traversal yields sorted output. Use range checks ([min, max]) to validate BST property and find floor/ceiling.

How to practice

To practice Binary Search Tree problems effectively, start with the Easy problems listed below, trace through each solution on paper, then re-implement without looking. When you can recognise the binary search tree pattern within 30 seconds of reading a new problem, move on to Medium difficulty. Use the related topic pages and our study guide for a structured progression.

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Start here (Easy + explained)

All Binary Search Tree problems