The information we have about the cylinder is:
The radius

The volume

To find the height, we have to use the general formula for the volume of a cylinder:

Where h is the height of the cylinder.
The first step will be to solve for h in the previous formula by dividing both sides by πr^2:

The second step will be to substitute the values of the volume and the radius:

We also substitute the value of pi:

And we get:

The third step is to solve the operations:



The height of the cylinder is 38.55m
Rounding to the nearest tenth: 38.6m
Answer: 38.6m