GeometryHardOlympiad Geometry ShareOlympiad Geometry · Hard problemSegments AD‾\overline{AD}AD and BE‾\overline{BE}BE intersect at CCC, which is the midpoint of AD‾\overline{AD}AD, and AB‾∥DE‾\overline{AB} \parallel \overline{DE}AB∥DE. If AB=2x+3AB = 2x + 3AB=2x+3, DE=5x−9DE = 5x - 9DE=5x−9, and BC=x+4BC = x + 4BC=x+4, find BEBEBE.Check Show answer Walk through it step by step Practice more like this Review this concept