Shubham and GCD
Practice
4.8 (12 votes)
Medium
Problem
47% Success 2779 Attempts 30 Points 2s Time Limit 256MB Memory 1024 KB Max Code
You are given an array of n integer numbers \(a_1\), \(a_2\), .. ,\(a_n\).
Define a function f(l,r) as the number of pairs \((i, j)\) such that \(l\le i\le j\le r\) and gcd(\(a_i\),\(a_j\)) != 1.
Output the sum of f(l,r) over all l, r such that \(1\le l\le r\le n\). If the sum is greater than \(10^{18}\), please output 1.
Input format
- First line: n denoting the number of array elements
- Second line: n space separated integers \(a_1\), \(a_2\), .. ,\(a_n\).
Output format
- Output the required sum.
Constraints
\(1 \le n,a_i \le 100000\)
Explanation
f(1,1) = 1
f(1,2) = 3
f(1,3) = 6
f(2,2) = 1
f(2,3) = 3
f(3,3) = 1
sum = 1 + 3 + 6 + 1 + 3 + 1 = \(15\)
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