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MATH / For a positive integer m, let f(m)=m²+m+1. Find the largest positive integer n such that 1000 f(1^2) f(2^2) dotsm f(n^2) ge f(1)^2 f(2)^2 dotsm f(n)^2. · Discussion

Discussing For a positive integer m, let f(m)=m²+m+1. Find the largest positive integer n such that 1000 f(1^2) f(2^2) dotsm f(n^2) ge f(1)^2 f(2)^2 dotsm f(n)^2. · MATH

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