Let a, ,b be positive integers such that ab = pq8 r14 13 and gcd(a, b)...

 

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Let a, ,b be positive integers such that ab = p²q8 r14 13 and gcd(a, b) = pq²r7 s, where p, q, r, s are distinct primes. The least common multiple of a and b is p q2r3 g4, where , Y₂ = , Y3 = Y₁ = Y4 Let a, ,b be positive integers such that ab = p²q8 r14 13 and gcd(a, b) = pq²r7 s, where p, q, r, s are distinct primes. The least common multiple of a and b is p q2r3 g4, where , Y₂ = , Y3 = Y₁ = Y4

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Solutica Since we gcd x LCM a b gcd ... View the full answer