Length of AC makes me cry?

Geometry Level 5

Let I I be the incenter of a triangle A B C ABC and let A I , B I AI,BI and C I CI intersect B C , C A BC,CA and AB at D , E D,E and F respectively. If A B = 20 AB=20 , B C = 14 BC=14 and A C = 438 53 AC=\frac{438}{53} , then I D I F \frac{ID}{IF} = a b \frac{a}{b} for positive coprime integers a a and b b . Find the value of a + b a+b .


The answer is 284.

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1 solution

Ahmad Saad
Dec 1, 2015

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