Computer Mathematics Program to GCD Of Differences with Explanation
Computer Mathematics
Hard
GCD/LCM & Euclid
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1 min read
84 words
This problem helps you practice core Computer Mathematics fundamentals in a practical way. It builds intuition around gcd, difference, all. Let’s break it down step by step so you can implement it confidently.
Problem Statement
Given n numbers, print gcd of all |ai-a1|.
Input Format
n then n integers.
Output Format
One integer.
Constraints
n>=2
Code Solution
This explanation is written for learning purposes and to help beginners understand the concept clearly.
Compute base=a1. For i>=2 take d=abs(ai-base), g=gcd(g,d). Output g.
Common Mistakes
- Misreading input/output format.
- Not handling constraints and edge cases.
- Off-by-one errors in loops.
- Forgetting to reset variables between test cases (if any).
Solution Guide
Problem
Given n numbers, print gcd of all |ai-a1|.
Details
Common Mistakes
- Misreading input/output format.
- Not handling constraints and edge cases.
- Off-by-one errors in loops.
- Forgetting to reset variables between test cases (if any).
Difficulty
Hard
Computer Mathematics
Official Solution
Compute base=a1. For i>=2 take d=abs(ai-base), g=gcd(g,d). Output g.
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