SOLUTION: Given: Triangle EFG is Isoceles
with Base EF. <FGH =<EGH
Prove: H is the Midpoint of EF
Algebra.Com
Question 935635: Given: Triangle EFG is Isoceles
with Base EF.
Prove: H is the Midpoint of EF
Answer by hovuquocan1997(83) (Show Source): You can put this solution on YOUR website!
We have
GH is a shared side
=> Triangle FGH is congruent to triangle EGH (AAS situation)
=> side HF = side HE (congruent triangles properties, corresponding sides are equal)
=> H is the midpoint of EF
RELATED QUESTIONS
9.)
Given: IE=GH; EF=HF
F is the midpoint of GH
Prove: Triangle EFI= Triangle HFG... (answered by Onmyoji.S)
Hello I'm given a Right Triangle EFG. EF being the hypotenuse with a altitude which is... (answered by ilana)
Given: trianle MGR is an isoceles triangle with vertex angle MGR
K is the midpoint of... (answered by venugopalramana)
If the ratio of triangle BCD to triangle EFG is 3:5 and the length of NC is 6" what is... (answered by ikleyn)
ab=de. B is midpoint of ac. e is midpoint of df . prove bc +... (answered by ikleyn)
The area of triangle EFG is approximately what?:(if necessary, please round your answer... (answered by richard1234,stanbon)
How do you prove overlapping triangles congruent?
Given:
Segment AC is congruent to (answered by ikleyn)
How do i solve this:
Given- EF is a line segment
Prove-EF is congruent or equal to... (answered by richard1234)
E is the midpoint of segment DF, DE= 2x + 4, and EF= 3x - 1. Find DE, EF and... (answered by Earlsdon)