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GeometrySuperchallengeOlympiad Geometry

Olympiad Geometry · Superchallenge problem

DEABC30°

In △ABC\triangle ABC, AB=ACAB = AC. Point DD lies on BC‾\overline{BC} with m∠BAD=30∘m\angle BAD = 30^\circ, and point EE lies on AC‾\overline{AC} with AE=ADAE = AD. Find m∠EDCm\angle EDC.