Questions: W r bisects ∠X W Z. Complete the proof that W Z ≅ W x. Statement Reason ------ W Y bisects ∠X W Z Given ∠Z ≅ ∠X Given ∠X W Y ≅ ∠Y W Z Definition W Y ≅ W Y Reflexive △W X Y ≅ △W Z Y AAS W Z ≅ W X

Transcript text: $\overleftrightarrow{W r}$ bisects $\angle X W Z$. Complete the proof that $\overline{W Z} \cong \overline{W x}$. \begin{tabular}{|l|l|l|} \hline & Statement & Reason \\ \hline 1 & $\overleftrightarrow{W Y}$ bisects $\angle X W Z$ & Given \\ 2 & $\angle Z \cong \angle X$ & Given \\ 3 & $\angle X W Y \cong \angle Y W Z$ & Definition \\ 4 & $\overline{W Y} \cong \overline{W Y}$ & Reflexive \\ 5 & $\triangle W X Y \cong $\triangle W Z Y$ & AAS \\ 6 & $\overline{W Z} \cong \overline{W X}$ & \\ \hline \end{tabular}