partitioning on Binary Tree

Last updated: August 22, 2025

Quick Overview

Perform a compression on a binary tree and return the result.

xAI
Coding & Algorithms
Software Engineer
xAI
August 22, 2025
Software Engineer
Phone Screen
Coding & Algorithms
Easy

18

12

3,806 solved


Perform a compression on a binary tree and return the result.

xAI uses this problem in the Phone Screen to evaluate your algorithmic thinking. They expect you to discuss multiple approaches, analyze trade-offs between them, and implement the optimal solution with clean, readable code.

What the Interviewer Expects
  • Identify the correct data structure and algorithm for the problem
  • Write clean, bug-free code with proper variable naming
  • Analyze time and space complexity correctly
  • Handle basic edge cases (empty input, single element)
  • Communicate your thought process while coding
Key Topics to Cover
Tree structures and recursion
Dynamic programming and memoization
Time and space complexity analysis
Hash maps and frequency counting
Graph algorithms and traversal
How to Approach This
  1. Clarify input constraints and edge cases before writing code.
  2. Walk through your approach verbally and confirm with the interviewer before coding.
  3. Start with a brute force solution, then optimize. Mention time and space complexity.
  4. Test your solution with examples, including edge cases like empty input or duplicates.
  5. Consider common patterns: sliding window, two pointers, hash map, BFS/DFS, dynamic programming.
Possible Follow-up Questions
  • How would you test this solution thoroughly?
  • How would your solution change if the input was sorted?
  • What if the input doesn't fit in memory?
  • What is the worst-case input for your solution?
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Practice DSA Problems
Sample Answer
Problem Analysis

To solve the problem of partitioning a binary tree for compression, we need to understand the structure of the binary tree and how to traverse it efficiently. The key pattern here is to use a **Depth-...

Approach
  1. Define a recursive function that will take a node as input and return a compressed representation of the subtree rooted at that node.
  2. Base Case: If the node is null, return an empty stri...

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