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bca3(2b+c)+abc3(2a+b)+cab3(2c+a)\large \dfrac{bc}{a^3(2b+c)}+\dfrac{ab}{c^3(2a+b)}+\dfrac{ca}{b^3(2c+a)}a3(2b+c)bc+c3(2a+b)ab+b3(2c+a)ca If a,ba,ba,b and ccc are positive reals satisfying a+b+c=3abca+b+c=3abca+b+c=3abc, find the minimum value of the expression above.
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