Triangle FEH and triangle FGH are congruent according to Angle-Side-Angle theorem.
How to Prove the congruence of two triangles
In this question we must present the demonstration of congruence between triangles FEH and FGH, that is, the triangles FEH and FGH are congruent:
- [tex]\triangle FEH \cong \triangle FGH[/tex], [tex]\angle FEH \cong \angle FGH[/tex] Given
- [tex]\angle EFH \cong \angle HFG[/tex], [tex]\angle EHF \cong \angle FHG[/tex] FH bisects [tex]\angle EHG[/tex]
- [tex]\triangle FEH \cong \triangle FGH[/tex] ASA theorem/Result
In a nutshell, triangle FEH and triangle FGH are congruent according to Angle-Side-Angle theorem. [tex]\blacksquare[/tex]
To learn more on triangles, we kindly invite to check this verified question: https://brainly.com/question/25813512
