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Math Question

Consider the diagram to the right below and complete the proof below. Glven: \( \overline{B A} \cong \overline{D C} \) \( \angle B A C \cong \angle D C A \) Prove: \( \quad \overline{B C} \cong \overline{D A} \) \begin{tabular}{|l|l|} \hline \multicolumn{1}{|c|}{ Statements } & \\ \hline 1. \( \overline{B A} \simeq \overline{D C} \) & 1. Given \\ \( \angle B A C \simeq \angle D C A \) & 2. \\ \hline 2. \( \overline{A C} \simeq \overline{C A} \) & \\ \hline 3. \( \triangle B C A \simeq \triangle D A C \) & 3. \\ \hline 4. BC \( \simeq \overline{D A} \) & \\ \hline \end{tabular} Which of the following complete the proof above? A) Reflexive, SAS, CPCTC B) Segment Addition Postulate, Transitive, SAS (C) SSS, SAS, CPCTC (D) Transitive, CPCTC, SAS

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