Answer:

Skills needed: Cone Formulas
Explanation:
1) The figure here is known as a cone (like an ice cream cone perhaps). The cone has special formulas, one being the one for volume.
- Volume is the total amount of 3d space taken up by a figure. It takes into account all 3 dimensions and is in cubic units.
---> The formula for the volume of a cone is:


(FOR THIS PROBLEM PI IS 3.14 (AS IT IS STATED) -- In other cases, PI may be a different value based on what the problem says)
, which is the radius of the circular base (In this case, that would be 10 units).
, a line from the center of the base to the top vertex (6 units)
--->
--> We can easily solve for volume by plugging it in.
2) Solving it out:

The above is just me using order of operations and evaluating out for the volume. We end up with the result of 628.
---> If you are allowed to use a calculator, it can go a lot quicker.