Prove the uniqueness of q and r in Euclid division Lemma.i.e., let a and b be any two positive integers there exist unique integers q and r, a=bq+r,0≤r≤b.

Prove the uniqueness of q and r in Euclid division Lemma.i.e., let a

1.	Prove the uniqueness of q and r in Euclid division Lemma.i.e., let a and b be any two positive integers there exist unique integers q and r, a=bq+r,0≤r≤b.
Answer» Prove the uniqueness of $q$ and $r$ in Euclid division Lemma. i.e., let $a$ and $b$ be any two positive integers there exist unique integers $q$ and $r$ , $a = b q + r, 0 \leq r \leq b$ .

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Prove the uniqueness of q and r in Euclid division Lemma.i.e., let a and b be any two positive integers there exist unique integers q and r, a=bq+r,0≤r≤b.

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