Tricky Sum

Algebra Level 4

a b c + ( cyclic a ) + 6 ( cyclic a ) + 8 = 2 a b c \large \dfrac{ \displaystyle abc + \left( \sum_{\text{cyclic}} a \right) + 6 }{\displaystyle \left( \sum_{\text{cyclic}} a \right) + 8} = \dfrac2{abc}

If a , b a,b and c c are positive integers satisfying the equation above, find the value of a + b + c a+b+c .


The answer is 4.

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1 solution

Ciprian Florea
May 18, 2016

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