In two dimensions, this is the assertion that the length of the leg of a right triangle may not exceed the length of the hypotenuse.
In a right triangle, the altitude with the hypotenuse "c" as base divides the hypotenuse into two lengths "p" and "q".
It is rep-2 when divided by a single line bisecting the right angle to the hypotenuse.
The side opposite the right angle is called the "hypotenuse" (side "c" in the figure).
An isosceles triangle with angles of 45, 90 and 45 is built using this line as its hypotenuse.
As a consequence, the hypotenuse is understood to be associated to the base (gou) and the height (gu), on the basis of the figure of the rectangle.
One asks how much the hypotenuse makes.
For ming the square of the hypotenuse.
