QuestionFill in the missing statement and reason of the proof below. Given: $\triangle A B E \cong \triangle C D E$. Prove: $\overline{B C} \| \overline{A D}$.
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Statement $A B E \cong \triangle C D E$ $\overline{B E} \cong \overline{D E}$ $\overline{A E} \cong \overline{C E}$ $\triangle B C E \cong \triangle D A E$ Type of Statement $$\overline{B C} \| \overline{A D}$$
Reason
Given Corresponding Parts of Congruent Triangle are Congruent (CPCTC)
Corresponding Parts of Congruent Triangle are Congruent (CPCTC)
Vertical angles are congruent
SAS
If two lines cut by a transversal form congruent alternate interior angles, then th two lines are parallel /www.deltamath.com/app/student/...