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Interview Question Series | Season 3 | Episode 17
In this video, we break down LeetCode Problem 367 – Valid Perfect Square using C++.
This problem is frequently asked in interviews at companies like Microsoft, Meta, Amazon, and Google — it tests your ability to efficiently determine if a number is a perfect square without using any built-in square root functions.
You’ll learn how to check if a positive integer num can be expressed as the square of another integer, using a binary search approach that avoids brute force multiplication.
We’ll walk step by step through the logic, showing how to:
* Use binary search to find the integer whose square might equal num
* Compare the mid-value squared with num to decide which half of the search space to explore
* Handle large numbers safely without integer overflow
* Return true if a perfect square exists, or false otherwise
By the end, you’ll understand how to:
* Implement an O(log n) time and O(1) space solution — optimal even for the largest allowed input of 2³¹ - 1
* Avoid using sqrt or other built-in functions while keeping your code clean and efficient
* Solve this classic “check perfect square” problem in interviews confidently
This method is a must-know technique for any coding interview, showing mastery of binary search for numeric problems.
Видео Interview Question Series | Season 3 | Episode 17 канала Fuzetek
This problem is frequently asked in interviews at companies like Microsoft, Meta, Amazon, and Google — it tests your ability to efficiently determine if a number is a perfect square without using any built-in square root functions.
You’ll learn how to check if a positive integer num can be expressed as the square of another integer, using a binary search approach that avoids brute force multiplication.
We’ll walk step by step through the logic, showing how to:
* Use binary search to find the integer whose square might equal num
* Compare the mid-value squared with num to decide which half of the search space to explore
* Handle large numbers safely without integer overflow
* Return true if a perfect square exists, or false otherwise
By the end, you’ll understand how to:
* Implement an O(log n) time and O(1) space solution — optimal even for the largest allowed input of 2³¹ - 1
* Avoid using sqrt or other built-in functions while keeping your code clean and efficient
* Solve this classic “check perfect square” problem in interviews confidently
This method is a must-know technique for any coding interview, showing mastery of binary search for numeric problems.
Видео Interview Question Series | Season 3 | Episode 17 канала Fuzetek
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2 декабря 2025 г. 21:01:08
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