Answer :
⠀
Explanation :
- The volume of the cylinder is 50π cubic meters.
- The cylinder has radius 2.5 meters.
⠀
To Find :
- The height of the cylinder.
⠀
Solution :
⠀
We know,

⠀
Where,
- r is the radius of the cylinder.
- h is the height of the cylinder.
⠀
Now, Substituting the values :


⠀
Cancelling π from both sides :




⠀
Therefore,
- The height of the cylinder is 8 meters .