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Can anyone give me hints and/or a solution to this problem?
Given a scalene triangle ABC, let the A symmedian meet the circumcircle at a point K. Then BC is the B symmedian of BAK and the C symmedian of CAK.
Thanks,
Max Guo
Looks like a good problem. Symmedians have some good properties that can be applied. I don't have a solution at a glance, but it doesn't appear to be a hard problem. Everyone please share some ideas.
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