olymmath

RMO 2014 C5

  • CRMO Paper 3

Let ABCABC be a triangle and let XX be on BCBC such that AX=ABAX=AB . let AXAX meet circumcircle ω\omega of triangle ABCABC again at DD . prove that circumcentre of triangle BDXBDX lies on ω\omega .

Dataset text AI-MO AoPS. Quoted with source.

Official text: Indian Regional Mathematical Olympiad 2014 official paper, page 1.

Solutions

No solution is on olymmath yet. Official and human solutions come first when they arrive. AI solutions come after them, with a label.

Add a solution

Similar problems

These problems have the most words in common with this statement.

Locator in-rmo/2014/c5 · Tag CTZH98TMNG · Edit this page on GitHub · Keys: j next, k previous