+1926 You know how the number one rule for square roots is the fact that \(\sqrt{x} + \sqrt{y} \neq \sqrt{x+y}\)?
Well, I got bored, so I tried to find a set of numbers where this actually true!
Not sure if it's possible, but yeah, I couldn't find any?
So, do you guys know a set of numbers that satsifies the unsatisfiable?
Thanks!
