Answer:
The width of the tank is 5 feet.
Explanation:
Let the width of the tank be
.
Then, the length of the tank will be

and the heigth will be
.
It was given that the volume of the tank is
.
Recall that the tank is a cuboid or a rectangular prism.
The volume is given by;
.
We substitute the given values into the formula to obtain;

We expand to obtain





Therefore the width of the tank is 5 feet.