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(a2b+b2c+c2a)(ab2+bc2+ca2)a2b2c2\large \dfrac{(a^2b+b^2c+c^2a)(ab^2+bc^2+ca^2)}{a^2b^2c^2} a2b2c2(a2b+b2c+c2a)(ab2+bc2+ca2)
If a,ba,ba,b and ccc are positive real numbers then the minimum value of the expression above.
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