QuestionGiven: $\overline{D E}$ bisects $\angle B E C$ and $\overline{B E} \cong C E$ Prove: $\triangle A D B \cong \triangle A D C$.
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Type of Statement $$\angle B A D \cong \angle C A D$$
Corresponding Parts of Congrueı are Congruent (CPCTC) An angle bisector divides an angl congruent angles
Reflexive Property SAS $\square$ $\overline{A D} \cong \overline{A D}$ Reflexive Property SAS