Question

Someone ans plz

Answer 1

The GCF is $mn^{4} p^{3}$

Explanation:

The GCF or greatest common factor is the factorization of two or more numbers to determine the greatest number that they have common.

The given terms are $m^{7} n^{4} p^{3}$ and $m n^{12} p^{5}$

To determine the gcf of these two terms, let us find the greatest number that they have in common.

Comparing the powers of m from both the terms, we have,

$g c f\left(m^{7}, m\right)=m$

Similarly, comparing the powers of n from both the terms, we have,

$g c f\left(n^{4}, n^{12}\right)=n^{4}$

Also, comparing the powers of p from both the terms, we have,

$g c f\left(p^{3}, p^{5}\right)=p^{3}$

Thus, the GCF of the terms $m^{7} n^{4} p^{3}$ and $m n^{12} p^{5}$ is $mn^{4} p^{3}$