Use the diagram and information to answer the question. Given:V is the midpoint of XZ
∠1≅∠2
Prove:Quadrilateral WXYZ is a parallelogram.
You can prove that KLMN is a parallelogram by showing that its diagonals bisect each other.
Which plan should you use to prove that the diagonals bisect each other?

options:
1. Use ∠1≅∠2, ∠3≅∠4, and XV¯≅ZV¯ to show △WYZ≅△XZY by the ASA Congruence Theorem. Then, use WV¯≅YV¯ and XV¯≅ZV¯ to prove WY¯ and XZ bisect each other.

2, Use ∠1≅∠2, ∠3≅∠4, and XV¯≅ZV¯ to show △WVZ≅△YVX by the AAS Congruence Theorem. Then, use WV¯≅YV¯ and XV¯≅ZV¯ to prove WY¯ and XZ¯
bisect each other.

3.Use ∠1≅∠2, ∠3≅∠4, and XV¯≅ZV¯ to show △WVZ≅△XVY by the ASA Congruence Theorem. Then, use WV¯≅YV¯ and XV¯≅ZV¯ to prove WY¯ and XZ bisect each other.

4. Use ∠1≅∠2, ∠3≅∠4, and XV¯≅ZV¯ to show △WYZ≅△XZY by the AAS Congruence Theorem. Then, use WV¯≅YV¯ and XV¯≅ZV¯ to prove WY¯ and XZ bisect each other.