Let aaa, bbb and ccc be positive real numbers satisfying abc=1abc = 1abc=1. Prove that a2−b2a+bc+b2−c2b+ca+c2−a2c+ab≤a+b+c−3.\frac{a^2 - b^2}{a + bc} + \frac{b^2 - c^2}{b + ca} + \frac{c^2 - a^2}{c + ab} \leq a + b + c - 3.a+bca2−b2+b+cab2−c2+c+abc2−a2≤a+b+c−3.