We have that the formula for the volume of a cylinder is:

Where Volume = V = 785 ft³
Heigth = h = 10 ft
Radius = r = ?
Pi = π = 3.14
Replacing these values:

Solve the equation for r :
Divide by 10 and 3.14 into both sides
785/(10)(3.14) =3.14*(r ^2)*10/ (3.14)(10)
785 / (10)(3.14) = (r ^2)



Use square root on both sides:
![\sqrt[2]{25}=\sqrt[2]{r^2}](https://img.qammunity.org/2023/formulas/mathematics/college/elg2iznk3bbqg2wyh439qj5vvpweakrwlg.png)
Then:

This means that the radius of the tank is equal to 5 feet.