Questions: Finish the triangle proof by dragging the correct reasons to their box. There will be two extra unused reasons! Given: D is the midpoint of AF, D is the midpoint of EC Prove: triangle EDF is congruent to triangle CDA Statement Reason ------ D is the midpoint of AF D is the midpoint of EC ED is congruent to CD FD is congruent to AD angle EDF is congruent to angle CDA triangle EDF is congruent to triangle CDA Vertical Angles Definition of Midpoint Reflexive Property Given Definition of Midpoint ASA SAS

Transcript text: Finish the triangle proof by dragging the correct reasons to their box. There will be two extra unused reasons! Given: $D$ is the midpoint of $AF$, $D$ is the midpoint of $EC$ Prove: $\triangle \mathrm{EDF} \cong \triangle \mathrm{CDA}$ \begin{tabular}{|l|l|l|l|} \hline & \multicolumn{1}{|c|}{ Statement } & & \multicolumn{1}{c|}{ Reason } \\ \hline 1. & \begin{tabular}{l} D is the \\ midpoint of $AF$ \end{tabular} & 1. & \\ \hline 2. & \begin{tabular}{l} D is the \\ midpoint of $EC$ \end{tabular} & 2. & \\ \hline 3. & $ED \cong CD$ & 3. & \\ \hline 4. & $FD \cong AD$ & 4. & \\ \hline 5. & $\angle EDF \cong \angle CDA$ & 5. & \\ \hline 6. & $\triangle EDF \cong \triangle CDA$ & 6. & \\ \hline \end{tabular} Vertical Angles Definition of Midpoint Reflexive Property Given Definition of Midpoint ASA SAS