Prove that every prime number is the leg of exactly one right triangle with integer sides. ~I've noticed that pythagorean triples usually contain atleast one prime number, but I am not exactly sure how you would go about proving that.
yes!
found it?
No...
oh. Ok one second
Euclid's formula[1] is a fundamental formula for generating Pythagorean triples given an arbitrary pair of positive integers m and n with m > n. The formula states that the integers maybe we can use this
oops it didn't copy the formulas
a=m^2-n^2 b=2mn c=m^2+n^2
So when using this formula would we be subbing in prime numbers for m and n?
a=k(m^2-n^2) b=k(2mn) c=k(m^2+n^2) k is a positive integer no m and n are integers (can be anything)
Okay~ i think I'm following you..
like i said i'm not sure if we will need this our not im still thinking
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