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how do we find the least residue of 1789 (mod 4), (mod 10), (mod 101)Asked by yugio
how do we find the least residue of
1789 (mod 4), (mod 10), (mod 101)
1789 (mod 4), (mod 10), (mod 101)
Answers
Answered by
economyst
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.
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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