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HM
Houghton Mifflin Harcourt Geometry, 2015
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1. Perpendicular Bisectors of Triangles
1. Tools of Geometry
p. 4-52
8 Subchapters
2. Transformations and Symmetry
p. 54-100
8 Subchapters
3. Congruent Figures
p. 102-140
8 Subchapters
4. Lines and Angles
p. 144-188
9 Subchapters
5. Triangle Congruence Criteria
p. 190-234
8 Subchapters
6. Applications of Triangle Congruence
p. 236-268
7 Subchapters
7. Properties of Triangles
p. 270-306
7 Subchapters
8. Special Segments in Triangles
p. 308-356
9 Subchapters
9. Properties of Quadrilaterals
p. 360-422
9 Subchapters
10. Coordinate Proof Using Slope and Distance
p. 424-484
10 Subchapters
11. Similarity and Transformations
p. 488-534
8 Subchapters
12. Using Similar Triangles
p. 536-580
9 Subchapters
13. Trigonometry with Right Triangles
p. 584-626
8 Subchapters
14. Trigonometry with All Triangles
p. 628-654
7 Subchapters
15. Angles and Segments in Circles
p. 637-716
9 Subchapters
16. Arc Length and Sector Area
p. 718-748
7 Subchapters
17. Equations of Circles and Parabolas
p. 750-774
7 Subchapters
18. Volume Formulas
p. 489-822
8 Subchapters
19. Visualizing Solids
p. 85-864
8 Subchapters
20. Modeling and Problem Solving
p. 866-900
8 Subchapters
21. Introduction to Probability
p. 632-942
8 Subchapters
22. Conditional Probability and Independence of Events
p. 944-974
7 Subchapters
23. Probability and Decision Making
p. 976-1002
7 Subchapters
Start
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Explore
p. 309-312
9 Solutions
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Elaborate
p. 313
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Evaluate: Homework and Practice
p. 313-316
17 Solutions
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Lesson Performance Task
p. 316
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Exercise
1
Page
309
Page
309
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Explore
p.309-312
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Elaborate
p.313
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Evaluate: Homework and Practice
p.313-316
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Lesson Performance Task
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