(The theorem: The square of
the hypotenuse equals the sum of the square of the other two sides.)
Not exact matches
To take a simple example, I believe that the square on the
hypotenuse of a right - angled triangle is
equal to the
sum of the squares of the other two sides — but it makes no difference to me.
The square of the
hypotenuse of a right triangle is
equal to the
sum of the squares of the other two sides.
The lesson was that the square of the
hypotenuse, or longest side, is
equal to the
sum of the squares of the other sides.
Perform the primordial Pythagorean prestidigitation (the
sum of the squares of the two sides of a right triangle
equals the square of the
hypotenuse), and you'll find that the one - foot - longer rope can be lifted high enough for even the most gigantic lineman to trundle under, more than 13 feet off the ground.