Prove infinite primitive integer triplets (x, y, z) satisfy the equation above with all natural numbers n.
Primitive means a solution cannot be shrunk down to just it's factors, no requirement states it shall be coprime.
Can you rephrase the question?
just translate it into polish
btw okay so there are infinite integers satisfying the equation with all positive integers n, and you have to prove that.
also the solution needs to be primitive, which means it may not be shrunken down to just it's factors, like how you multiply numbers into the Pythagorean theorem, it still holds.
Thanks
Prove infinite primitive integer triplets (x, y, z) satisfy the equation above with all natural numbers n.
Primitive means a solution cannot be shrunk down to just it's factors, no requirement states it shall be coprime.
Can you rephrase the question?
just translate it into polish
btw okay so there are infinite integers satisfying the equation with all positive integers n, and you have to prove that.
also the solution needs to be primitive, which means it may not be shrunken down to just it's factors, like how you multiply numbers into the Pythagorean theorem, it still holds.