Let's consider all integers in the range from 1 to n (inclusive). Among all pairs of...

 

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Let's consider all integers in the range from 1 to n (inclusive). Among all pairs of distinct integers in this range, find the maximum possible greatest common divisor of integers in pair. Formally, find the maximum value of gcd(a, b), where 1 <a <b<n. The greatest common divisor, gcd(a, b), of two positive integers a and b is the biggest integer that a divisor of both a and b. Let's consider all integers in the range from 1 to n (inclusive). Among all pairs of distinct integers in this range, find the maximum possible greatest common divisor of integers in pair. Formally, find the maximum value of gcd(a, b), where 1 <a <b<n. The greatest common divisor, gcd(a, b), of two positive integers a and b is the biggest integer that a divisor of both a and b.

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Gcd is the greatest Common divisor of two numbers First approach to find maximu... View the full answer