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Remove shortest subarray to sort array

Last updated: Mar 29, 2026

Quick Overview

This question evaluates proficiency in array algorithms, algorithmic efficiency (linear time and constant-space reasoning), and handling edge cases related to non-decreasing order, within the Coding & Algorithms domain.

  • Medium
  • Apple
  • Coding & Algorithms
  • Data Scientist

Remove shortest subarray to sort array

Company: Apple

Role: Data Scientist

Category: Coding & Algorithms

Difficulty: Medium

Interview Round: Onsite

Given an integer array nums (length up to 2×10^5), return the shortest subarray [L,R] you can remove so that the remaining elements form a non‑decreasing array. If the array is already non‑decreasing, return [-1,-1]. Requirements: 1) Design an O(n) time, O(1) extra space algorithm and prove correctness. Hint: compute the longest non‑decreasing prefix and suffix, then use two pointers to bridge them. 2) Output one valid optimal pair (L,R) with 0 ≤ L ≤ R < n. If multiple optimal answers exist, prefer the lexicographically smallest (L,R). 3) Follow‑ups: (a) support streaming input with limited memory (describe data structures and trade‑offs), (b) support one‑pass verification that a given (L,R) is optimal, (c) extend to strictly increasing arrays and to arrays with up to k deletions.

Quick Answer: This question evaluates proficiency in array algorithms, algorithmic efficiency (linear time and constant-space reasoning), and handling edge cases related to non-decreasing order, within the Coding & Algorithms domain.

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Apple
Oct 13, 2025, 9:49 PM
Data Scientist
Onsite
Coding & Algorithms
4
0

Given an integer array nums (length up to 2×10^5), return the shortest subarray [L,R] you can remove so that the remaining elements form a non‑decreasing array. If the array is already non‑decreasing, return [-1,-1]. Requirements:

  1. Design an O(n) time, O(1) extra space algorithm and prove correctness. Hint: compute the longest non‑decreasing prefix and suffix, then use two pointers to bridge them.
  2. Output one valid optimal pair (L,R) with 0 ≤ L ≤ R < n. If multiple optimal answers exist, prefer the lexicographically smallest (L,R).
  3. Follow‑ups: (a) support streaming input with limited memory (describe data structures and trade‑offs), (b) support one‑pass verification that a given (L,R) is optimal, (c) extend to strictly increasing arrays and to arrays with up to k deletions.

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