The square of the hypotenuse of a right triangle is equal to the sum of the squares on the other two sides. This is one answer. the formula for the pythagorean therum is A2+ B2=C2. Say you have the length "a" at 6 inches and "b" at 8 inches. Your equation is 62+82=C2 or 36+64=100. Now you have to find the quare root of 100 or "c" because up above you had c2. that is different from a2+b2=c. The square root of 100 is 10. The length of your hypotenuse is 10.
The numbers of 3, 4 and 5 are an example of a Pythagorean triplet
The Pythagorean theorem uses the right triangle.
Pythagoras was well known for the Pythagorean Theorem.
Nearly but not quite a Pythagorean triple
A Pythagorean triple is three positive integers a, b, and c, such that a^2 + b^2 = c^2. A well known Pythagorean triplet is (3,4,5). If (a, b, c) is a Pythagorean triplet, then so is (ka, kb, kc) for any positive integer k.
you take the 2 legs of a triangle a=leg one b=leg two c=hypotenuse a2+b2=c2 <----- this is the formula you use exponents and square a and b then you add them and then you have c but then you need to square root it and you have the length of the hypotenuse -your welcome
it's all part of the pathagereum therum
12 meters long, 5 meters wide. Diagonal = 13 meters. Solve and prove with Pythagorean therum : 12 squared (144) + 5 squared (25) = 13 squared (169).
usually Pythagorean is named after pythagoras
Pythagorean triplets
3,4,5 1,2,3 these are sets of pythagorean triples
The numbers of 3, 4 and 5 are an example of a Pythagorean triplet
Oh yes, the Pythagorean Theorem has been proven.
The Pythagorean theorem uses the right triangle.
Pythagoras was well known for the Pythagorean Theorem.
Since there are an infinite amount of whole numbers to make Pythagorean triples, there would be an infinite amount of Pythagorean triples to make.
There are infinitely many Pythagorean triples. To find a Pythagorean triple take two positive integers x, y with x > y. A Pythagorean triple is of the form x2 - y2, 2xy, x2 + y2.