find lcm of 441,567,693 using euclids algoridhem
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567 ÷ 441 = 1 R 126 (567 = 1 × 441 + 126)
441 ÷ 126 = 3 R 63 (441 = 3 × 126 + 63)
126 ÷ 63 = 2 R 0 (126 = 2 × 63 + 0)
When remainder R = 0, the GCF is the divisor, b, in the last equation. GCF = 63
693 ÷ 63 = 11 R 0 (693 = 11 × 63 + 0)
When remainder R = 0, the GCF is the divisor, b, in the last equation. GCF = 63
441 ÷ 126 = 3 R 63 (441 = 3 × 126 + 63)
126 ÷ 63 = 2 R 0 (126 = 2 × 63 + 0)
When remainder R = 0, the GCF is the divisor, b, in the last equation. GCF = 63
693 ÷ 63 = 11 R 0 (693 = 11 × 63 + 0)
When remainder R = 0, the GCF is the divisor, b, in the last equation. GCF = 63
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