Let CH be an altitude of triangle ABC. Let R & S be the points
Let CH be an altitude of triangle ABC. Let R & S be the points where the circles inscribed in triangle ACH & BCH are tangents to CH. If AB=2019, AC=2018, BC=2017 then RS can be expressed as m/n, if m and n are coprime positive integers then find the value of [(m+n)/11]. [ ] #greatest integer
The answer is 91.
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