Answer: If that change is made, the new volume will be

Explanation:
For this exercise it is important to remember that the formula used to calculate the volume of a cube is the following:

Where "s" is the lenght of any edge of the cube.
You know that the current days have edge length of 5 mm.
Then, knowing the formula for calculate the volume of a cube, you get that the current volume of any of those cubes made by the company is:

Since they want to increase the length to 15 mm, you can identify that:

Therefore, knowing this new edge you can calculate the new volume.
You get that this is:
