1. In the figure \( \triangle P O G \cong \triangle S O R \), what is the side corresponding to \( \overline{P O} \) ?
a. \( \overline{O S} \)
b. \( \frac{S}{R O} \)
c. \( \frac{\overline{R S}}{S O} \)
d. \( \quad \) SO
2. Listed below are the six
\[
\begin{array}{ll}
\overline{S A} \cong \overline{J O} & \\
\overline{A D} \cong \overline{O Y} & \angle D \cong \angle Y \\
\overline{S D} \cong \overline{J Y} & <A \cong \angle O \\
& <S \cong \angle J
\end{array}
\]
a. \( \triangle A S D \cong \triangle J O Y \)
b. \( \triangle A D S \cong \triangle Y J O \)
c. \( \triangle S A D \cong \triangle J O Y \)
d. \( \triangle S A D \cong \triangle J Y O \)
3. In \( \triangle D O S \), what side is included between \( \angle D \) and \( \angle O \) ?
a. \( \overline{D O} \)
b. \( \frac{D O}{D S} \)
c. \( \frac{\overline{S D}}{S O} \)
4. Name the corresponding \( S \square \) triangles congruent by SAS.
a. \( \overline{B Y} \cong \overline{N R}, \angle B O Y \cong \angle N O R, \overline{B O} \cong \overline{N O} \)
b. \( \quad \overline{B O} \cong \overline{N O}, \angle B O Y \cong \angle N O R, \overline{R O} \cong \overline{Y O} \)
c. \( \overline{Y O} \cong \overline{O R}, \overline{B O} \cong \overline{O N}, \angle B O Y \cong \angle N O R \)
d. \( \angle B \cong \angle N, B O \cong \overline{N O}, \overline{O Y} \cong \overline{O R} \)
5. If correspo
b. LL
c. SAS
d. SSS
