if, y xyz b= Log a= Log x xyz c=Log z xyz prove that, x^(a-1)/yz+Y^(b-1)/zx+z^(c-1)/xy=3

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if, y xyz b= Log a= Log x xyz c=Log z xyz prove that, x^(a-1)/yz+Y^(b-1)/zx+z^(c-1)/xy=3

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if, y xyz b= Log a= Log x xyz c=Log z xyz prove that, x^(a-1)/yz+Y^(b-1)/zx+z^(c-1)/xy=3

if, yxyzb= Log
a= Logxxyz
c=Logzxyz
prove that, x^(a-1)/yz+Y^(b-1)/zx+z^(c-1)/xy=3

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if, y xyz b= Log a= Log x xyz c=Log z xyz prove that, x^(a-1)/yz+Y^(b-1)/zx+z^(c-1)/xy=3

if, yxyzb= Loga= Logxxyz c=Logzxyz prove that, x^(a-1)/yz+Y^(b-1)/zx+z^(c-1)/xy=3

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if, yxyzb= Log
a= Logxxyz
c=Logzxyz
prove that, x^(a-1)/yz+Y^(b-1)/zx+z^(c-1)/xy=3