Home Geometry Problems All Problems SAT Post a comment
Problem 388. Triangle, Angle bisector, Perpendicular, Parallel lines.
Level: High School, SAT Prep, College geometry.

The figure shows a triangle ABC with angle bisectors AD and CE of angles A and C, respectively. BD is perpendicular to AD and BE is perpendicular to CE. F is the intersection point of AD and CE. If FG is perpendicular to BC, prove that DG is parallel to EB.

Triangle, Angle bisector, Perpendicular, Parallel 

 

 

 

Related Topics:

 

Classical Theorems

 

Geometry Jobs

 

Triangle, Parallel, Harmonic Mean

Proposed Problem 389.
Triangle, Parallel lines, Harmonic Mean.
 

Triangle, Angle Bisector, Perpendicular, Concyclic points

Proposed Problem 387.
Triangle, Angle bisector, Perpendicular, Concyclic points.
 

Triangle, Angle bisectors

Proposed Problem 386.
Triangle, Angle bisector, Perpendicular, Parallel, Semiperimeter, Congruence.
  Recent Additions