GCF of 29 and 87 is 29
Hence, GCf of 29 and 87 is 29
GCF or greatest common factor of two or more numbers is defined as largest possible number or integer which is the factor of all given number or in other words we can say that largest possible common number which completely divides the given numbers. GCF of two numbers can be represented as GCF (29, 87).
In mathematics, a factor is a number which divides into another number exactly, without leaving any remainder. A factor of a number can be positive of negative.
Hence, Factors of 29 are 1 and 29
And, Factors of 87 are 1, 3, 29, and 87
To find the greatest number of students that could be in each row, we need to find the GCF of 29 and 87. Hence, GCF of 29 and 87 is 29.
Major and simple difference betwen GCF and LCM is that GCF gives you the greatest common factor while LCM finds out the least common factor possible for the given numbers.
GCF and LCM of two numbers can be related as GCF(29, 87) = ( 29 * 87 ) / LCM(29, 87) = 29.
GCF of 29 and 87 is 29.
To find the greatest number of tables that Ram can stock we need to find the GCF of 29 and 87. Hence GCF of 29 and 87 is 29. So the number of tables that can be arranged is 29.
The greatest number of servings Rubel can create would be equal to the GCF of 29 and 87. Thus GCF of 29 and 87 is 29.
The greatest number of boxes Ariel can make would be equal to GCF of 29 and 87. So the GCF of 29 and 87 is 29.
Greatest possible way in which Mary can arrange them in groups would be GCF of 29 and 87. Hence, the GCF of 29 and 87 or the greatest arrangement is 29.
the greatest number of baskets that Kunal can make would be equal to GCF of 29 and 87. So the GCF of 29 and 87 is 29.