To answer this question, we need to know the formula for the volume of a sphere. This formula is as follows:

From the figure, we have that the radius, r, is equal to 10 ft. Then, we can, now, calculate the volume of this sphere:

Then, we have:

Now, if we rounded this value to the nearest cubic foot, we have that the volume is equal to:

(V = 1333pi ft^3)