Adapted from "Amusements in Mathematics" by Henry Ernest Dudeney.
Given a large sheet of zinc, measuring (before cutting) one metre square,
you are asked to cut out square pieces (all of the same size) from the
four corners of this sheet. You are then to fold up the sides of the resulting shape, solder the edges and make a cistern. The cistern is
open
at the top.
The puzzle is : what size should the cut out pieces be, such that
the
cistern will hold the greatest possible quantity of water?
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