A squared + B squared = C squared
And the therem is a right triangle (90 degrees) the long bit is C the bottom is B and the other one is A
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Any time there is a right triangle. The rule of a2+b2=c2 applies to the two legs squared = the hypotenuse.
Its often used to find the hypotenuse of a triangle. A squared + b squared would be the sides and the = c squared part that is most of the time what we want to solve for is the hypotenuse. However, you can also use pythagorean therem to solve any triangle side with the same triangle described above.
Please use the Pythagoran property: calculate the square root of ((difference in x-coordinates)2 + (difference in y-coordinates)2).
No. Vectors add at rightangle bythe pythagoran theorem: resultant sum = square root of (vector 1 squared + vector 2 squared)
Fermat's last theorem says there does not exist three positive integers a, b, and c which can satisfy the equation an + bn = cn for any integer value of n greater than 2. (2 with be pythagoran triples so we don't include that) Fermat proved the case for n=4, but did not leave a general proof. The proof of this theorem came in 1995. Taylor and Wiles proved it but the math they used was not even known when Fermat was alive so he could not have done a similar proof.