Answer:
The volume of the large ball is eight times the volume of the small ball
Step-by-step explanation:
Given:
the diameter of the smaller ball = 6 inch
The diameter of the larger ball = 12 inch
To find
The volume of the larger ball in relation to the smaller one
A ball is spherical, we will be using the volume of a sphere:

For the smaller ball:

For the larger ball:


The volume of the large ball is eight times the volume of the small ball