IF x,y,z are in distinct positive numbers in G.P. and log_z⁡y,log_y⁡z log_z⁡y are in A.P.,

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If x,y,z are distinct positive numbers, then prove that (x+y)(y+z)(z+x) is greater than 8xyz. If x,y,z are distinct positive numbers, then prove that (x+y)(y+z)(z+x) is greater than 8xyz.
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