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Q: Is the least common multiple of two different prime numbers is the product of two numbers?

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The least common multiple of two different prime numbers is the product of those two prime numbers.

Yes - if two numbers share no common factors (besides 1) the least common multiple will be the product of the numbers.

Never. The greatest common multiple of any two numbers is infinite.

Multiply any two numbers together. Their product will be a common multiple of the two.

Yes.

yes

Yes

If the prime factorizations have no numbers in common, the LCM is their product.

Their product.

Their product.

No, not always.

Their product.

The least common multiple of two numbers is the product of those two numbers, divided by the greatest common factor of those two numbers. Two numbers that are relatively prime have a greatest common factor of 1. So, when the two numbers are relatively prime, the least common multiple is the product of both numbers divided by 1. So, when two numbers are relatively prime, the least common multiple is the product of the two numbers.this is wron

They are equivalent.

Sometimes, not always.

The least common multiple of the numbers 6 and 49 is 294.Their product.

That's the least common multiple, or LCM.

Their product.

The greatest common multiple is an infinite amount and not very practical for problem solving. The least common multiple of two prime numbers is their product.

There is no such thing. If you multiply any two numbers, you'll have a number that is a multiple of both. This product won't necessarily be the LEAST common multiple, but it is a common multiple nonetheless.

If the prime factorizations have no factors in common, the LCM is the product of them.

Prime numbers or relatively prime numbers.

If there are no prime factors in common, the LCM will be the product. If there are prime factors in common, the LCM will be less than the product.

The LCM of the two numbers will be their product.

the least common multiple of 5 and 6 is 30 and 30 is the product of 5*6