Tree traversal Practice Question
Duration: 1 min
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- About Course: About the Course
- Paper 1 | General Studies: State Wise GK
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AI summary & chapters
AI Summary
An AI-generated summary of this video lecture.
The video presents a multiple-choice question regarding binary tree traversals found in computer science data structures. The question asks which pair of traversals is insufficient to reconstruct a unique binary tree. The options provided are (A) Preorder and Inorder, (B) Preorder and Post order, (C) Inorder and Post order, and (D) level order and post order. The instructor analyzes each option to determine sufficiency for tree construction.
Chapters
0:00 – 0:52 00:00-00:52
The instructor starts by reading the question on the screen: 'Which of the following pairs of traversals is not sufficient to build a binary tree from the given traversals?' He systematically evaluates the options. He places checkmarks next to options (A), (C), and (D), indicating that these pairs are sufficient to construct a unique binary tree. He then circles option (B) 'Preorder and Post order' as the correct answer to the question. To illustrate why this pair is insufficient, he draws a simple tree structure with a root node and a single child node. He explains that if a node has only one child, the Preorder and Postorder traversals will be identical regardless of whether that child is a left child or a right child. For instance, if the root is 'A' and the child is 'B', Preorder is A, B and Postorder is B, A. This ambiguity means the tree structure cannot be uniquely determined. He emphasizes that without Inorder traversal, the relative position of nodes (left vs right) cannot be established when a node has only one child.
The lecture concludes that while Inorder combined with either Preorder or Postorder allows for unique tree reconstruction, Preorder and Postorder alone lack the necessary information to distinguish between left and right children for nodes with a single child. This is a critical concept for understanding tree reconstruction algorithms.