Mod 1

Number Theory Level 2

The mod 1 residue of 999^999 is?

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A Former Brilliant Member by A Former Brilliant Member

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2 solutions

Anything ≡ 0 ( m o d 1 ) \Huge{\text{Anything} \equiv 0 \pmod1}

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The mod 1 residue of any number has to be 0. So the answer is 0 \boxed{0}

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