Posted by **rebekah** on Saturday, October 23, 2010 at 4:31pm.

Given: segment AC and segment BD bisect each other at E

prove: E is the midpoint of segment RS

i don't know if you will be able to visualize the picture but just incase someone is i really need help on the proof for this one.

Picture: two(supposedly congruent)triangles that intersect at one point(E). the first triangle is ABE and the second is DCE. point e(the place that both triangles meet) is intersected by a line RS that goes in the middle of the two triangles.

We are supose to prove that E is the midpoint of segment RS

if anyone is able to help me(i know it would kinda be impossible) but i would really appreciate it..

Thanks!

## Answer this Question

## Related Questions

- Math - Given: Segment AB is congruent to Segment DE Prove: Segment AD is ...
- Geometry Question - B is the midpoint of segment AC and D is the midpoint of ...
- Geometry - Please write a paragraph proof for this statement. Point Y is the ...
- Geometry - Please write a paragraph proof for this statement. 30: Point Y is ...
- geometry - if a pointis onthe perpendicular bisector of a segment,then it is:A. ...
- Geometry - Yes, I'm this desperate. I just have problems with coming up with the...
- geometry - Given: M is the midpoint of line segment PQ and line segment RS. ...
- geometry - IVEN: trapezoid ABCD EF are the midpoints of segment AB and segment ...
- geometry - Given: segment DE is perpendicular to segment AB and segment AD is ...
- geometry - given: segment AB is paralell to segment DC; segment AB is congruent ...

More Related Questions