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This question evaluates spatial reasoning, combinatorial packing, and constraint-satisfaction skills in the context of placing integer-aligned squares within an m x n rectangle.

  • hard
  • Bytedance
  • Coding & Algorithms
  • Site Reliability Engineer

Determine whether squares can fit

Company: Bytedance

Role: Site Reliability Engineer

Category: Coding & Algorithms

Difficulty: hard

Interview Round: Technical Screen

You are given an `m x n` rectangular grid and an array `squares`, where each value represents the side length of a square that must be cut from the original rectangle. Determine whether it is possible to cut out **one square of each requested size** such that: - every square is fully contained inside the `m x n` rectangle, - squares do not overlap, - cuts follow integer grid lines, - unused leftover area is allowed. Assume the number of requested squares is small enough for a search/backtracking solution. Examples: - `m = 30`, `n = 40`, `squares = [30, 10]` -> `true` - `m = 30`, `n = 40`, `squares = [30, 20]` -> `false` Return `true` if all requested squares can be cut from the rectangle; otherwise return `false`.

Quick Answer: This question evaluates spatial reasoning, combinatorial packing, and constraint-satisfaction skills in the context of placing integer-aligned squares within an m x n rectangle.

Given rectangle width and height and square side lengths, return whether every square can be placed axis-aligned without overlap inside the rectangle.

Constraints

  • Inputs are provided as Python literals compatible with the function signature.
  • Return a deterministic value exactly matching the requested output.

Examples

Input: (30, 40, [30, 10])

Expected Output: True

Explanation: Fits.

Input: (30, 40, [30, 20])

Expected Output: False

Explanation: Area impossible.

Hints

  1. Start with a direct data structure representation.
  2. Handle edge cases before the main loop.
Last updated: Jun 27, 2026

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