Answer: The triangles meet the AA criteria, as both have an angle of 30° and they share the vertex P
Step-by-step explanation:
Ok, we can prove that two triangles are equivalent if all the interior angles are the same.
Ok, first we can see that bot triangles share the angle of P, value that we do not know, but we can be shure that is the same for bot triangles.
Now, we also know that bot triangles have an angle of 30°, in the PSQ triangle, the angle in Q is 30°, and in the triangle PRQ, the R angle is 30°.
So the triangles meet the AA criteria of similarity, this means that are similar.