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Yes, the greatest common factor of two different prime numbers is always 1

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10y ago

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Q: Is the greatest common factor of two different prime numbers always 1?
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Is the greatest common factor of two different prime numbers always one?

Yes, that is correct.


Is the greatest common factor of two different prime numbers is 1 always sometimes or never true?

Sometimes 2.


Is the greatest common factor of two even numbers always sometimes or never even?

Always even.


Is the greatest common factor of two even numbers always two?

No, but it's always an even number.


How is the greatest common factor different from the least common factor?

In the list of common factors, the greatest is the largest, the least is the smallest (which is always 1)

Related questions

Is the least common multiple of two numbers always divisible by the greatest common factor of the two numbers?

Yes, the least common multiple of two numbers is always divisible by those numbers' greatest common factor.


Is the greatest common factor of two different prime numbers always one?

Yes, that is correct.


Is the greatest common factor of two numbers is equal to Lester of the numbers always?

No.


Is the greatest common factor odd numbers will always odd?

Yes.


Can there be 2 greatest common factors?

No. The greatest common factor of any two or more numbers is always the single highest common factor.


Why does the listing method always works to find the greatest common factor?

The greatest common factor of two numbers has to show up on the lists of factors of both numbers.


Is the greatest common factor of two different prime numbers is 1 always sometimes or never true?

Sometimes 2.


Is the greatest common factor of two odd numbers always odd?

Yes.


What will be the greatest common factor of two distinct prime numbers?

It will always be 1.


Is the greatest common factor of an odd number in even numbers always even?

No.


Is the greatest common factor of any even numbers always even?

Yes.


Can a greatest common factor always be found for a set of whole numbers?

yes