Euclid’s division lemma states that for any positive integers a and b, there exist unique integers q and r such that a = bq + r, where r must satisfy
(a) 1 ˂ r ˂ v (b) 0 ˂ r ≤ b (c) 0 ≤ r ˂ b (d) 0 ˂ r ˂ b
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Euclid’s division lemma states that for any positive integers a and b, there exist unique integers q and r such that a = bq + r, where r must satisfy
(a) 1 ˂ r ˂ v (b) 0 ˂ r ≤ b (c) 0 ≤ r ˂ b (d) 0 ˂ r ˂ b
Euclid’s division lemma states that for any positive integers a and b, there exist unique integers q and r such that a = bq + r, where r must satisfy
(a) 1 ˂ r ˂ v (b) 0 ˂ r ≤ b (c) 0 ≤ r ˂ b (d) 0 ˂ r ˂ b
(c) 0 ≤ r ˂ b
Euclid’s division lemma, states that for any positive integers a and b, there exist unique integers q and r, such that a = bq + r
where r must satisfy 0 ≤ r ˂ b