what is the gcf of $h^{4}$ and $h^{8}$?\n$h^{2}$\n$h^{4}$\n$h^{8}$\n$h^{12}$

what is the gcf of $h^{4}$ and $h^{8}$?\n$h^{2}$\n$h^{4}$\n$h^{8}$\n$h^{12}$

what is the gcf of $h^{4}$ and $h^{8}$?\n$h^{2}$\n$h^{4}$\n$h^{8}$\n$h^{12}$

Answer

Answer:

B. $h^{4}$

Explanation:

Step1: Write prime - factorizations

$h^{4}=h\times h\times h\times h$ and $h^{8}=h\times h\times h\times h\times h\times h\times h\times h$.

Step2: Identify common factors

The common factors of $h^{4}$ and $h^{8}$ are $h\times h\times h\times h = h^{4}$. So the greatest common factor (GCF) of $h^{4}$ and $h^{8}$ is $h^{4}$.