Question 2
David is a very curious child. He has a container in the shape of a rectangular cuboid such that its three dimensions (width, height and depth) are different positive integers. The container is filled with two different unmixable liquids, $A$ and $B$, and the volume of $A$ is $36\%$ of the volume of $B$.
David observes that, when laying the recipient on any of its six faces, the height that each liquid reaches is a positive integer.
Which is the smallest possible volume of David's container?
Illustrative configuration only.

David observes that, when laying the recipient on any of its six faces, the height that each liquid reaches is a positive integer.
Which is the smallest possible volume of David's container?
Illustrative configuration only.
