how do we find the least residue of

1789 (mod 4), (mod 10), (mod 101)

1 answer

I think I understand your question.
The mod(x,z) function says divide x by z and give the remainder. (does remainder mean "residue" in your question?)
So, mod(1789,4) is 447 and 1 remainder.
mod(1789,10) is 178 and 9 remainder.
mod(1789,101) is 17 and 72 remainder.
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