For what values of n, such that $n \in \mathbb{Z}^+,$ does the sum of digits $(214)^n$ and $(2014)^n$ equal?
So I found $1$, which is fairly obvious, there are supposed to be more?
For what values of n, such that $n \in \mathbb{Z}^+,$ does the sum of digits $(214)^n$ and $(2014)^n$ equal?
So I found $1$, which is fairly obvious, there are supposed to be more?
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