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Master the AVL Tree, the foundation of self-balancing search trees. In this deep-dive tutorial, we strip away the confusion surrounding tree rotations and balance factors to show you exactly how this data structure maintains an O(logn) time complexity for all operations. 🚀 What You’ll Learn: The "Why": Why standard Binary Search Trees (BSTs) fail in the worst-case scenario and how AVL trees fix "skewing." The Math: Calculating the Balance Factor (BF) and identifying critical nodes. The Rotations: Visualizing the four rotation cases: Left-Left (LL), Right-Right (RR), Left-Right (LR), and Right-Left (RL). The Implementation: A complete walkthrough of the insertion logic and height-update code. 💡 Key Concepts Covered: Self-Balancing Property: Maintaining the height difference between subtrees to no more than 1. Height Analysis: Understanding why the height of an AVL tree is strictly logarithmic. Big O Notation: Comparative analysis of Search, Insertion, and Deletion vs. a standard BST. 🛠️ Developer Resources: Source Code: [Insert Link to GitHub/Gist] Documentation: [Link to official language docs or blog post] Join the Discussion: If you're stuck on a specific rotation logic, drop a comment below—I reply to every technical question! #DataStructures #Algorithms #AVLTree #CodingInterview #ComputerScience #Programming #BinarySearchTree #techtutorial #DataStructures #Algorithms #AVLTree #CodingInterview #ComputerScience #Programming #TreeRotations #BinarySearchTree #CSStudents #LeetCode #SoftwareEngineering #PythonProgramming #Cpp #JavaProgramming #codewithme #AVLTree #DataStructures #Algorithms #BinarySearchTree #ComputerScience #CSStudents #BTech #UniversityExams #DiscreteMath #CodingInterview #TechnicalInterview #LeetCode #FAANGPrep #CodingLife #PythonProgramming #Cpp #Java #JavaScriptCoding