Geometry Practice 4-6 and Reteaching 4-6 Worksheets
Geometry 4-4 to 4-6 Answers and Review Sheet for Beginning Geometry
Hw 6 Answers
Geometry 4.6
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Answers for 4.6 For use with pages 259—263 4.6 Skill Practice 1. congruent 2. Sample answer: You are unable to cross the river; measuring the distance acros a lake. 3.
Answer Key - Santa Ana Unified School District
Answer Key Lesson 4.6 Practice Level A 1. ∠ R > ∠ X, ∠ S > ∠ Z, ∠ T > ∠ Y, RS} > XZ}, ST} > Z} Y, RT} > XY} 2. ∠ A > ∠ D, ∠ B > ∠ E, ∠ C > ∠ F, AB} > DE}, BC} > E} F, AC} > DF} 3. n ABC > nDEF; HL 4. n RST > n NML; AAS 5. n CDE > n FHG; ASA 6. n STV > n UTV; SSS 7. n DEF > n DKJ; SAS 8. XYZ > n ZWX; ASA 9.
Answer Key - Montgomery Township School District
Use the congruent angles in the linear pairs to show ∠ HMN > ∠ HKJ. By vertical angles, ∠ JHK > ∠ NHM. Show n HJK > n HNM by ASA, so by corresponding parts, ∠ 1 > ∠ 2. 8. Use AAS to show n ABD > n GFD. Then by corresponding parts BD } > } FD . By vertical angles, ∠ ADB. > ∠ EDF and ∠ CDB > ∠ GDF.
Richmond County School System / Welcome
Use the diagram to answer the following. 1. IfÑ7 n, what angles are congruent? 2. If TN n, what angles are congruent? 3. If Ll L6, what segments are congruent? RG TN 4. The legs of isosceles triangle ATNH are and 5. The vertex angle of ARGII is 1. Since the segments are z, then the angles across from the segments are also z.
Step-by-step solution. Step 1 of 1. All three corresponding sides and three angles of triangles should be congruent for them to be congruent. Two triangles can be termed as congruent triangles only if there corresponding parts are also congruent.
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Answers for 4.6 For use with pages 259—263 4.6 Skill Practice 1. congruent 2. Sample answer: You are unable to cross the river; measuring the distance acros a lake. 3.
Answer Key Lesson 4.6 Practice Level A 1. ∠ R > ∠ X, ∠ S > ∠ Z, ∠ T > ∠ Y, RS} > XZ}, ST} > Z} Y, RT} > XY} 2. ∠ A > ∠ D, ∠ B > ∠ E, ∠ C > ∠ F, AB} > DE}, BC} > E} F, AC} > DF} 3. n ABC > nDEF; HL 4. n RST > n NML; AAS 5. n CDE > n FHG; ASA 6. n STV > n UTV; SSS 7. n DEF > n DKJ; SAS 8. XYZ > n ZWX; ASA 9.
Use the congruent angles in the linear pairs to show ∠ HMN > ∠ HKJ. By vertical angles, ∠ JHK > ∠ NHM. Show n HJK > n HNM by ASA, so by corresponding parts, ∠ 1 > ∠ 2. 8. Use AAS to show n ABD > n GFD. Then by corresponding parts BD } > } FD . By vertical angles, ∠ ADB. > ∠ EDF and ∠ CDB > ∠ GDF.
Use the diagram to answer the following. 1. IfÑ7 n, what angles are congruent? 2. If TN n, what angles are congruent? 3. If Ll L6, what segments are congruent? RG TN 4. The legs of isosceles triangle ATNH are and 5. The vertex angle of ARGII is 1. Since the segments are z, then the angles across from the segments are also z.
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Step-by-step solution. Step 1 of 1. All three corresponding sides and three angles of triangles should be congruent for them to be congruent. Two triangles can be termed as congruent triangles only if there corresponding parts are also congruent.