EDB — 28J

Exercises

1. [28J] Topics:Euclidean division.

   Prove that, given \(d,n∈ℕ,d≥ 1\), two numbers \(q,r∈ℕ,0≤ r {\lt} d\) exist and are unique for which \(n=q×d +r\) (where \(n\) is the ”dividend” \(d\) is the ”divisor”, \(q\) is the ”quotient” and \(r\) is the ”remainder”)

   Solution 1

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