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Let \(ABC\) be a triangle such that \(AB = 7\), \(BC = 8\), and \(CA = 9\). There exists a unique point \(X\) such that \(XB = XC\) and \(XA\) is tangent to the circumcircle of \(ABC\). If \(XA = \tfrac ab\), where \(a\) and \(b\) are coprime positive integers, find \(a + b\).
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trivial by coordbash
imagien getting your problem bashed SO bad
what's your solution though? I don't understand what you mean
|dw:1654990941925:dw|
The answer is 61.
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take ommc
take ommc
Congratulations to OREN for being bad and not even making OMMC tiebreakers!
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