We have that the radius of the circle is 14 feet, then the exact area is the following:

next, if we use 22/7 instead of pi, we get the following:

finally, we know that the circumference of the circle can be calculated with the following equation:

where d is the diameter of the circle. Since the radius is 14 feet, then the diameter will be the double of the radius, then d = 2*14=28, thus, the circumference of the circle is:
