What else would need to be congruent to show that abc xyz by asa?

given

ab = xy

< a = < x

need < b = < y for both triangles acb and xyz to be congruent by asa

answer

b) < b = < y

answer:

option b. ∠b ≅ ∠y

step-by-step explanation:

in the triangles abc and xyz it has been given that

ab ≅ xy

and ∠a = ∠x

by the theorem asa we can prove the triangles to be congruent.

by asa property - in two triangles if one side and two adjacent angles on this side are equal then triangles are said to be congruent triangles.

therefore, for the sides ab and xy two adjacent congruent angles will be

∠a = ∠ x

and ∠b = ∠ y

option b. is the correct answer.

given

ab = xy

< a = < x

need < b = < y for both triangles acb and xyz to be congruent by asa

answer

b) < b = < y

no this is a nonlinear negative

linear pair postulates