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(B) Euclid's division lemma states that for any two positive integers $a$ and $b,$ there exist unique integers $q$ and $r$ such that $a = bq + r,$ whe

Vedclass · Accepted Answer

$0 \leq r < b$

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(B) Euclid's division lemma states that for any two positive integers $a$ and $b,$ there exist unique integers $q$ and $r$ such that $a = bq + r,$ where the remainder $r$ satisfies the condition $0 \leq r This means that the remainder $r$ can be zero or greater than zero,but it must always be strictly less than the divisor $b.$

Euclid's division lemma states that for two positive integers $a$ and $b,$ there exist unique integers $q$ and $r$ such that $a = bq + r,$ where $r$ must satisfy

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