Question

The volume of a cube depends on the length of its sides. This can be written in function notation as v(s). What is the best interpretation of v(4) = 64?

Answer 1

Let

s-------> the length side of a cube

we know that

the volume of a cube is equal to

$V=s^{3}$

the volume of a cube written in function notation is equal to

$V(s)=s^{3}$

For $s=4\ units$

the volume is equal to

$V(4)=4^{3}=64\ units^{3}$

therefore

the answer is

the best interpretation is

For a length side of a cube equal to $4\ units$ the volume is equal $64\ units^{3}$

Answer 2

I would interpret that the side of the cube is four since the volume of the cube is cube of the side. In this case 4 is the side and 4x4x4=64.