make sure your work is proof using poatula, or
theorem, the key in the last two pages.
make sure your work is proof using poatula, or
theorem, the key in the last two pages. Congruence of Triangles Worksheet For each pair of triangles, state the postulate or theorem that can be used to conclude that the triangles are congruent. |2. O. E. ê 5. T 0 R 8 10. 11 12. 13. 14. 15. D. Δ. Η 16, 17. 18. T ΚΑ For each set of triangles above, complete the triangle congruence statement. 1. ΔPIGA 7. ΔΑCΒΔ 13.AFIG to A 2. ΔΝΟΡΑ 8. AGFIA 14.ΔCAB Δ. 3. Δαβc δ 9. Aklm SA 15. Aphgie 4. Astu SA 10.Δρονδ 16. Δνορα 5. Δικμεδ 11.Δκιμαδ 17.arus 2 to 6, Δοροεδ 12.Δκιμαδ Δορνεδ can the postur or the postur be used to conclude that the triangles are congruent. 1. SAS 2. SSS 3. ASA referred to us H Vorher angles ASA AAS 6 SAS 0 MR 7. AAS 8. VASA SSS 10. ASA 11 Wory 12 SSS R# 13. 14 SSS G SAS 15. AAS A FA FA 16 AAS 17 SAS 18. ASA R For each set of triangles above, complete the triangle congruence statement. 1. AFIG = A HIG . 7. AACB A DCE 13.AFIGA HIG 2. ANOPHANAP 8. AGFI a A GHL 14. ACAB A CDG 3. AABC RADEC 9. AKLM A MTK 15.AFGIE A HGI 4. ASTU: A_SRUL 10.APON A PON 16.ANOPA NAP 5. AJKMALMK 11 AKJM 4_MLK 17. ARUS LATUS 6. AOPNA QEN 12.ASURA SUT 18.AJKMALMK 13. 14 SSS G SAS 15. AAS A FA FA 16 AAS 17 SAS 18. ASA R For each set of triangles above , complete the triangle congruence statement. 1. AFIG = A HIG . 7. AACB A DCE 13.AFIGA HIG 2. ANOPHANAP 8. AGFI a A GHL 14. ACAB A CDG 3. AABC RADEC 9. AKLM A MTK 15.AFGIE A HGI 4. ASTU: A_SRUL 10.APON A PON 16.ANOPA NAP 5. AJKMALMK 11 AKJM 4_MLK 17. ARUS LATUS 6. AOPNA QEN 12.ASURA SUT 18.AJKMALMK
GG 0 HI has a triangle In A FG I and AHGI, index FG = HG C given) GI = GI (Common) LEGI = LHGI (given) If two sides and angles between the two sides of a are equivalent to the two sides and the angle between the sides of the second triangle, then the two triangles must be congruent according to the SAS rule. .. AFIG AND DHIG (By SAS rule) corresponding to the above