Best Answer

Yes. 4 and 8 have a GCF of 4. 104 and 108 have a GCF of 4.

Any set of prime numbers has a GCF of 1, no matter how large or small they are.

More answers

No. 102 and 104 have a GCF of 2.

8 and 12 have a GCF of 4.

Yes, the greatest common factor of a pair of numbers can equal one of the numbers if one of the numbers is a factor of the other.

Yes, if one of the numbers is a factor of the other.

Sure why not!

No.

Q: Will a pair of numbers both more than 100 always have a greater Greatest common factor than a pair of numbers less than 100?

Write your answer...

Submit

Still have questions?

Continue Learning about Movies & Television

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

In any list of distinct numbers, one will be greater than the others. In the list of common factors, one will be the greatest.

Always even.

No, but it's always an even number.

No, it's never greater than the smallest number.

Related questions

No, the greatest common factor is never greater than the smallest number. The greatest common factor is the largest integer that divides evenly into all of the numbers listed.

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

GCF - Greatest Common Factor (GCF is always smaller or equal to at least one of the numbers) LCM - Least Common Multiple (LCM is always greater or equal to at least one of the numbers)

No, the greatest common factor cannot be larger than any of the numbers in the set.

Yes it is.

No, a GCF is not always great than one. For example the GCF of 7 and 3 is 1.

No. Although the greatest common denominator of a pair of numbers is infinite, the size of the numbers doesn't affect the GCF as much as the difference between them. The GCF of 100 and 102 is 2. The GCf of 33 and 66 is 33.

No.

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

No.

No, the lesser.

In any list of distinct numbers, one will be greater than the others. In the list of common factors, one will be the greatest.