To write a congruency statement for the triangles given that \(cz = wx\), you would need additional information about the triangles. Triangles are congruent if their corresponding sides and angles are equal.
Assuming you have two triangles, let's say triangle \(CZY\) and triangle \(WXY\), and you know \(cz = wx\) along with corresponding sides and angles, the congruency statement could be in the form of:
\[ \triangle CZY \cong \triangle WXY \]
However, to complete the congruency statement, we would generally need more information, such as the lengths of other corresponding sides or measures of corresponding angles. If you have that information, the congruency could be based on criteria like SSS (Side-Side-Side), SAS (Side-Angle-Side), ASA (Angle-Side-Angle), or others.
If you provide more details about the triangles or additional measurements, I can help create a more accurate congruency statement!
1 answer