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LeetCode 1840 Maximum Building Height-Solution Explained in Hindi|Java| FAANG Interview #leetcode

🔥 In this video, I solve LeetCode 1840 - Maximum Building Height using the EASIEST and most intuitive approach! This is a HARD level DSA problem commonly asked in FAANG interviews (Google, Amazon, Microsoft).

We break down the problem step-by-step:
✅ Understanding the restrictions and constraints
✅ Two-pass technique (Forward + Backward) - similar to Candy Distribution problem
✅ The Peak Height formula derivation (geometry + math trick)
✅ Full dry run with examples
✅ Time & Space Complexity Analysis
✅ Clean Java code walkthrough

This approach avoids brute force simulation (which fails since n can be up to 10^9) and instead uses a clever mathematical trick to solve it efficiently in O(m log m) time.

📌 Problem Link: https://leetcode.com/problems/maximum-building-height/
Solution Link : https://leetcode.com/problems/maximum-building-height/solutions/8346610/easiest-om-log-m-java-solution-two-pass-2rv69
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#️⃣ Connect with me:
LinkedIn: https://www.linkedin.com/in/chavvigautam/
GitHub: https://github.com/Chhavi001

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DISCLAIMER: This video is for educational purposes only. The problem statement belongs to LeetCode (leetcode.com). All explanations, code, and commentary in this video are original content created by Explained by Chhavi for teaching purposes. No copyrighted material is used without proper attribution.

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🏷️ Hashtags
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📢 Copyright Disclaimer

This video is created for educational and informational purposes only. The problem statement belongs to LeetCode. The explanation, code implementation, voiceover, editing, thumbnail design, and presentation in this video are my original work.

LeetCode® is a registered trademark of LeetCode. This video is not affiliated with, endorsed by, or sponsored by LeetCode.

Copyright © 2026 Chhavi Gautam (Explained by Chhavi). All rights reserved. Unauthorized copying, re-uploading, or redistribution of this video or its contents is prohibited.

For educational use under Fair Use principles, portions of the problem statement may be referenced for teaching and learning purposes.

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