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A three variables inequality
$\sqrt{(x + y)(x + z)} + \sqrt{(x + y)(y + z)} + \sqrt{(z + y)(x + z)} \geq x + y + z + \sqrt{3xy + 3yz + 3zx}$
Inequalities
Ailk
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Savionf
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This is a very challenging question. It should be offered a fair bounty.