Understanding 2016 Aime I 15

Exploring 2016 Aime I 15 reveals several interesting facts. Two circles intersect at points X and Y. A line is tangent to both circles at A and B. Another circle passes through A and B and ...

Key Takeaways about 2016 Aime I 15

  • AIME
  • 2016 AIME
  • Geometry problem from
  • More geometry, this time we solve a problem about angle maximization as a point moves along a circle, we use the law of sines ...
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Detailed Analysis of 2016 Aime I 15

Back with more exciting geometry! Using radical axes, Miquel theorem, angle chasing, and even the Stewart theorem, this was a ... For this problem we have a lot of circles now this is from the On The Spot STEM Solves 2010

Circle and triangle's relationship is a little complicated, if we are familar with these, this problem is not so hard.

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