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If n\equiv 63\mod 60 then what is the residue of n modulo 6?
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any guesses?
not really? *smiles dumbly*
one hint is \(63\equiv 63\text{ mod } 60)\)
so n could be 63...
i have to say it is a little weird to say that \(n\equiv 63( \text { mod }60)\)
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it is the same as saying \(n\equiv 3( \text { mod }60)\)
just making sure but by residue they mean...?
remainder when you divide
gah! I'm so stupid *pounds forehead against the keyboard* XD
not too hard when you know what the question is right?
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heehee :D
numbers that are congruent to 63 mod 60 are 3, 63 , 123 , 183 , ...
so the residue is 3?
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