6. In ALED – AFIR, then ARIF is congruent to
A. AELD B. ALDE C. ADEL D. ADLE
B
С
7. Refer to Figure 2, if the corresponding congruent parts are
marked, how can you prove AABC = ACDA?
A. SSS B. SAS C. ASA D. AAS
A А
D
Figure 2
8. What side is included between Y and O in AYOU?
A. YU
B. OU
C. UY
D. YO
9. In ACAN, what angle is included between AC and AN ?
A NCA B. <CNA C. CAN D. LACN
10. Which of the following shows the correct congruence statement for the figure below?
A. AABC = APRQ
Β. ΔΑΒC2 ΔΡQR
C. ACABAROP
D. ACAB AOPR

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