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Check palindrome number and next palindrome

Last updated: Mar 29, 2026

Quick Overview

This question evaluates understanding of numeric and string manipulation along with algorithmic problem-solving for palindrome detection and generation, including handling large integers and edge cases.

  • medium
  • Microsoft
  • Coding & Algorithms
  • Software Engineer

Check palindrome number and next palindrome

Company: Microsoft

Role: Software Engineer

Category: Coding & Algorithms

Difficulty: medium

Interview Round: Onsite

## Problem You are given a **non-negative integer** `n`. 1. Determine whether `n` is a palindrome in base-10 (it reads the same forward and backward). 2. **Follow-up:** Return the **smallest palindrome integer strictly greater than `n`**. ### Examples - `n = 1221` → palindrome: `true` - `n = 999` → palindrome: `true` - `n = 132` → next palindrome: `141` - `n = 9` → next palindrome: `11` - `n = 10` → next palindrome: `11` ### Input / Output - Input: integer `n` - Output: - Part (1): boolean - Part (2): integer ### Constraints (assume) - `0 ≤ n ≤ 10^18` (so solutions should not rely on converting to a fixed-size 32-bit int) - The follow-up should be efficient for large `n` (avoid incrementing one-by-one).

Quick Answer: This question evaluates understanding of numeric and string manipulation along with algorithmic problem-solving for palindrome detection and generation, including handling large integers and edge cases.

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Microsoft
Jan 9, 2026, 12:00 AM
Software Engineer
Onsite
Coding & Algorithms
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Problem

You are given a non-negative integer n.

  1. Determine whether n is a palindrome in base-10 (it reads the same forward and backward).
  2. Follow-up: Return the smallest palindrome integer strictly greater than n .

Examples

  • n = 1221 → palindrome: true
  • n = 999 → palindrome: true
  • n = 132 → next palindrome: 141
  • n = 9 → next palindrome: 11
  • n = 10 → next palindrome: 11

Input / Output

  • Input: integer n
  • Output:
    • Part (1): boolean
    • Part (2): integer

Constraints (assume)

  • 0 ≤ n ≤ 10^18 (so solutions should not rely on converting to a fixed-size 32-bit int)
  • The follow-up should be efficient for large n (avoid incrementing one-by-one).

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