Find all $n\in\mathbb Z$ which satisfies $1^n+9^n+10^n=5^n+6^n+11^n$
for $n=2\ or\ n=4$ it is equal but are there other numbers?
Find all $n\in\mathbb Z$ which satisfies $1^n+9^n+10^n=5^n+6^n+11^n$
for $n=2\ or\ n=4$ it is equal but are there other numbers?
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