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What are 2 composite numbers that are relatively prime? - Answers

There are infinitely many such pairs. For example, suppose p, q, r and s are 4 prime numbers. Then p*q and r*s are both composite but p*q and r*s are coprime. And you could always mutiply either one of them by the prime number t, and maybe the other one by another r to give p*q*t and r2*s. And so on. So, for example 2*7 = 14 and 3*5 = 15 form such a pair.



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What are 2 composite numbers that are relatively prime? - Answers

https://math.answers.com/basic-math/What_are_2_composite_numbers_that_are_relatively_prime

There are infinitely many such pairs. For example, suppose p, q, r and s are 4 prime numbers. Then p*q and r*s are both composite but p*q and r*s are coprime. And you could always mutiply either one of them by the prime number t, and maybe the other one by another r to give p*q*t and r2*s. And so on. So, for example 2*7 = 14 and 3*5 = 15 form such a pair.



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https://math.answers.com/basic-math/What_are_2_composite_numbers_that_are_relatively_prime

What are 2 composite numbers that are relatively prime? - Answers

There are infinitely many such pairs. For example, suppose p, q, r and s are 4 prime numbers. Then p*q and r*s are both composite but p*q and r*s are coprime. And you could always mutiply either one of them by the prime number t, and maybe the other one by another r to give p*q*t and r2*s. And so on. So, for example 2*7 = 14 and 3*5 = 15 form such a pair.

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      There are infinitely many such pairs. For example, suppose p, q, r and s are 4 prime numbers. Then p*q and r*s are both composite but p*q and r*s are coprime. And you could always mutiply either one of them by the prime number t, and maybe the other one by another r to give p*q*t and r2*s. And so on. So, for example 2*7 = 14 and 3*5 = 15 form such a pair.

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