## THIS USER ASKED ðŸ‘‡

**Which postulate or theorem proves that these two triangles are congruent? SAS Congruence Postulate ASA Congruence Postulate HL Congruence Theorem AAS Congruence Theorem Segment M P with point N between M and P intersects segment R Q with point N between R and Q, at point N. Segments join points M and R, as well as points Q and P, to form a bow-tie shape. Angles M and P are labeled with a single arc. Segments R N and N Q are labeled with a single tick mark.**

## THIS IS THE BEST ANSWER ðŸ‘‡

AAS Conversion Theorem

Step by step explanation:

In the picture given, we gave two triangles Î”FGJ and Î”HJG with one common edge ie GJ

Now, we have in the triangles given Î”FGJ and Î”HJG

âˆ F = âˆ H [given]

and âˆ FGJ = âˆ HJG [given]

Also, GJ = GJ [Reflexive property]

Thus, with AAS Conversion Theorem,

Î”FGJ â‰… Î”HJG

The AAS Conversion Theorem states that if any two angles and one side triangle are appropriate for any two angles and for the sides of another triangle, then these two triangles are appropriate.