What is Euclid's lemma? Explain in brief.
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In number theory, Euclid's lemma is a lemma that captures a fundamental property of prime numbers, namely: Euclid's lemma — If a prime p divides the product ab of two integers a and b, then p must divide at least one of those integers a and b.
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Step-by-step explanation:
euclid's division lemma states that every positive integers a and b could be written in the form of q and r
a=bq+r
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a = bq + r
where 0 ≤ r < b .