Question

Which statements are true about additional information for proving triangles are congruent? Check All That Apply.

Answer 1

Answer:

Step-by-step explanation:

1 and 2

Answer 2

Answer: $\angle{A}=\angle{T}$ then the triangles would be congruent by ASA .

$\angle{B}=\angle{P}$ then the triangles would be congruent by AAS .

Step-by-step explanation:

Given: Two triangles $\triangle{ABC}\ and\ \triangle{PQT}$ in which

$\angle{C}=\angle{Q}\ and\ AC=QT$

The additional information for proving triangles are congruent can be the $\angle{A}=\angle{T}$ then the triangles would be congruent by ASA  (two angles and an included side).

$\angle{B}=\angle{P}$ then the triangles would be congruent by AAS (two angles and an non-included side).

All the other options are not correct because there is no definition or postulate for congruence which satisfy them to prove triangles are congruent.