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Solve IMO in 2 min, International Mathematical Olympiad, 1984, Problem.1
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I show a shortcut to solve for International Mathematical Olympiad, IMO, 1984, Problem.1
Prove that 0 ≤ yz + zx + xy − 2xyz ≤ 7/27, where x, y and z are
non-negative real numbers for which x + y + z = 1
Prove that 0 ≤ yz + zx + xy − 2xyz ≤ 7/27, where x, y and z are
non-negative real numbers for which x + y + z = 1
Solve IMO in 2 min, International Mathematical Olympiad, 1984, Problem.1
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