Yes, it is a similarity postulate.
Not in the sense that you mean. With similarity postulates, such as SSS, the sides maintain a proportion with each other, and since there is only one side in ASA - there is nothing to compare it to? So this postulate reduces to: Is AA a similarity poostulate? which turns out to be true (given two angles, you can find the third).
SSS Similarity, SSS Similarity Theorem, SSS Similarity Postulate
similar - AA
Similar - SAS
similar aa
Yes, it is a similarity postulate.
there isn't a AAA postulate because,,, for a triangle to be equal, there HAS to be a side in it
You would use the AA Similarity Postulate to prove that the following two triangles are similar. True or false?
angle
Not in the sense that you mean. With similarity postulates, such as SSS, the sides maintain a proportion with each other, and since there is only one side in ASA - there is nothing to compare it to? So this postulate reduces to: Is AA a similarity poostulate? which turns out to be true (given two angles, you can find the third).
Angle-Angle Similarity Postulate
SSS Similarity, SSS Similarity Theorem, SSS Similarity Postulate
similar
similar - AA
two
Similar - SAS
similar - SAS