| Blank notes |
Completed notes |
Chapter 1: Line and Angle Relationships
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1.1
Sets, Statements, and Reasoning
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1.1
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1.2
Informal Geometry and Measurement;
1.3 Early Definitions and Postulates;
1.4 Angles and Their Relations
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1.2; 1.3, and
1.4
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1.5
Introduction to Geometric Proof
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1.5
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1.6
Relationships: Perpendicular Lines
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1.6
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1.7 The
Formal Proof of a Theorem
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1.7
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Chapter 2: Parallel Lines
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2.1 The
Parallel Lines and Special Angles
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2.1
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2.2
Indirect Proof
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2.2
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2.3
Proving Lines Parallel
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2.3
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2.4 The
angles of a Triangle
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2.4
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2.5
Convex Polygons
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2.5
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2.6
Symmetry and Transformations
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2.6
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Test 1 (Chapter 1
and Chapter 2)
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Test
1 Review
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Test 1
Review
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Chapter 3: Triangles
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3.1
Congruent Triangles
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3.1
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3.2
Corresponding Parts of Congruent Triangles
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3.2
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3.3
Isosceles Triangles
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3.3
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3.5
Inequalities in Triangles
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3.5
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Chapter 4: Quadrilaterals
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4.1
Properties of Parallelogram
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4.1
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4.2 The
parallelogram and Kite
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4.2
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4.3 The
rectangle, Square, and Rhombus
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4.3
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4.4 The
Trapezoid
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4.4
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Test 2 (Chapter 3
and Chapter 4)
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Test
2 Review
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Test 2
Review
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Chapter 5: Similar Triangles
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5.1
Ratios, Rates, and Proportions
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5.1
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5.2
Similar Polygons
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5.2
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5.3
Proving Triangles Similar
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5.3
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5.4 The
Pythagorean Theorem
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5.4
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5.5
Special Right Triangles
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5.5
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5.6
Segments Divided Proportionally
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5.6
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Chapter 6: Circles
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6.1
Circles and Related Segments and Angles
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6.1
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6.2 More
Angle Measures in a Circle
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6.2
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6.3 Line
and Segment Relationships in the Circle
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6.3
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| Test 3 (Chapter 5
and Chapter 6) |
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Test
3 Review
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Test 3
Review
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Chapter 8: Areas of Polygons and Circles
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8.1
Area and Initial Postulates;
8.2
Perimeter and Area of Polygons
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8.1
and 8.2
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8.3
Regular Polygons and Area
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8.3
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8.4
Circumference and Area of a Circle
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8.4
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Final Exam
(Cumulative)
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Final Exam
Review
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Final
Exam Review
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