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Saxon Geometry

from christianbook.com—Presented in the familiar Saxon approach of incremental development and continual review, topics are continually kept fresh in students' minds. Covering triangle congruence, postulates and theorems, surface area and volume, two-column proofs, vector addition, and slopes and equations of lines, Saxon features all the topics covered in a standard high school geometry course. Two-tone illustrations help students really "see" the geometric concepts, while sidebars provide additional notes, hints, and topics to think about. Parents will be able to easily help their students with the solutions manual, which includes step-by-step solutions to each problem in the student book; and quickly assess performance with the test book (test answers included). Tests are designed to be administered after every five lessons after the first ten.

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Additional Details

Resource Type
Book
ISBN
978-1-602-77305-9
Print Status
In Print
Lessons
170
Pages
887
Suggested Grades
9th - 12th
Publisher
Saxon, HMH Supplemental Publishers Inc.
Copyright
2009

Lessons

  • 1 Points, Lines, and Planes
  • 2 Segments
  • 3 Angles
  • LAB 1 Construction: Congruent Segments and Angles
  • 4 Postulates and Theorems About Points, Lines, and Planes
  • 5 More Theorems About Lines and Planes
  • LAB 2 Construction: Perpendicular Line Through a Point on a Line
  • 6 Identifying Pairs of Angles
  • LAB 3 Construction: Perpendicular Bisectors and Angle Bisectors
  • 7 Using Inductive Reasoning
  • 8 Using Formulas in Geometry
  • 9 Finding Length: Distance Formula
  • 10 Using Conditional Statements
  • Test 1
  • INV 1 Investigation: Transversals and Angle Relationships
  • 11 Finding Midpoints
  • 12 Proving Lines Parallel
  • LAB 4 Construction: Parallel Line Through a Point
  • 13 Introduction to Triangles
  • 14 Disproving Conjectures with Counterexamples
  • 15 Introduction to Polygons
  • Test 2
  • 16 Finding Slopes and Equations of Lines
  • 17 More Conditional Statements
  • 18 Triangle Theorems
  • 19 Introduction to Quadrilaterals
  • 20 Interpreting Truth Tables
  • Test 3
  • INV 2 Investigation: Proving the Pythagorean Theorem
  • 21 Laws of Detachments and Syllogism
  • 22 Finding Areas of Quadrilaterals
  • 23 Introduction to Circles
  • 24 Algebraic Proofs
  • 25 Triangle Congruence: SSS
  • Test 4
  • 26 Central Angles and Arc Measure
  • 27 Two-Column Proofs
  • 28 Triangle Congruence: SAS
  • LAB 5 Construction: Congruent Triangles
  • 29 Using the Pythagorean Theorem
  • 30 Triangle Congruence: ASA and AAS
  • Test 5
  • INV 3 Investigation: Exploring Angles of Polygons
  • 31 Flowchart and Paragraph Proofs
  • 32 Altitudes and Medians of Triangles
  • 33 Converse of the Pythagorean Theorem
  • 34 Properties of Parallelograms
  • 35 Finding Arc Lengths and Areas of Sectors
  • Test 6
  • 36 Right Triangle Congruence Theorems
  • 37 Writing Equations of Parallel and Perpendicular Lines
  • 38 Perpendicular and Angle Bisectors of Triangles
  • LAB 6 Construction: Circle Through Three Noncollinear Points
  • 39 Inequalities in a Triangle
  • 40 Finding Perimeters and Areas of Composite Figures
  • Test 7
  • INV 4 Investigation: Inequalities in Two Triangles
  • 41 Ratios, Proportions, and Similarity
  • 42 Finding Distance from a Point to a Line
  • LAB 7 Construction: Perpendicular Through a Point Not on a Line
  • 43 Chords, Secants, and Tangents
  • 44 Applying Similarity
  • 45 Introduction to Coordinate Proofs
  • Test 8
  • 46 Triangle Similarity: AA, SSS, SAS; Exploration: Understanding AA Similarity
  • 47 Circles and Inscribed Angles
  • 48 Indirect Proofs
  • 49 Introduction to Solids
  • 50 Geometric Mean
  • Test 9
  • INV 5 Investigation: Nets
  • 51 Properties of Isosceles and Equilateral Triangles
  • 52 Properties of Rectangles, Rhombuses, and Squares; Exploration: Using Construction Techniques to Draw a Rhombus
  • 53 45° -45° -90° Right Triangles
  • 54 Representing Solids
  • 55 Triangle Midsegment Theorem
  • Test 10
  • 56 30° -60° -90° Right Triangles
  • 57 Finding Perimeter and Area with Coordinates
  • 58 Tangents and Circles, Part I
  • LAB 8 Construction: Tangent to a Circle
  • 59 Finding Surface Areas and Volumes of Prisms
  • 60 Proportionality Theorems
  • Test 11
  • INV 6 Investigation: Geometric Probability
  • 61 Determining If a Quadrilateral Is a Parallelogram
  • 62 Finding Surface Areas and Volumes of Cylinders; Exploration: Analyzing the Net of a Cylinder
  • 63 Introduction to Vectors
  • 64 Angles Interior to Circles
  • 65 Distinguishing Types of Parallelograms
  • Test 12
  • 66 Finding Perimeters and Areas of Regular Polygons
  • LAB 9 Construction: Regular Polygons
  • 67 Introduction to Transformations
  • 68 Introduction to Trigonometric Ratios
  • 69 Properties of Trapezoids and Kites
  • 70 Finding Surface Areas and Volumes of Pyramids
  • Test 13
  • INV 7 Investigation: Trigonometric Ratios
  • 71 Translations
  • 72 Tangents and Circles, Part 2
  • 73 Applying Trigonometry: Angles of Elevation and Depression; Exploration: Making and Using a Hypsometer
  • 74 Reflections
  • 75 Writing the Equation of a Circle
  • Test 14
  • 76 Symmetry
  • 77 Finding Surface Areas and Volumes of Cones
  • 78 Rotations
  • LAB 10 Technology: Transformations Using Geometry Software
  • 79 Angles Exterior to Circles
  • 80 Finding Surface Areas and Volumes of Spheres
  • Test 15
  • INV 8 Investigation: Patterns
  • 81 Graphing and Solving Linear Systems
  • 82 More Applications o Trigonometry
  • 83 Vector Addition
  • 84 Dilations
  • 85 Cross Sections of Solids
  • Test 16
  • 86 Determining Chord Length
  • LAB 11 Technology: Intersecting Chords Using Geometry Software
  • 87 Area Ratios of Similar Figures
  • 88 Graphing and Solving Linear Inequalities
  • 89 Vector Decomposition
  • 90 Composite Transformations; Exploration: Performing Composite Transformations
  • Test 17
  • INV 9 Investigation: Tessellations
  • 91 Introduction to Trigonometric Identities
  • 92 Quadrilaterals on the Coordinate Plane
  • LAB 12 Technology: Distinguishing Types of Quadrilaterals Using Geometry Software
  • 93 Representing Solids: Orthographic Views; Exploration: Drawing Orthographic Views of Objects
  • 94 Law of Sines
  • 95 Equations of Circles: Translating and Dilating
  • Test 18
  • 96 Effects of Changing Dimensions on Perimeter and Area
  • 97 Concentric Circles
  • 98 Law of Cosines
  • 99 Volume Ratios of Similar Solids
  • 100 Transformation Matrices
  • Test 19
  • INV 10 Investigation: Fractals
  • 101 Determining Lengths of Segments Intersecting Circles
  • LAB 13 Technology: Exploring Secant Segments Using Geometry Software
  • 102 Dilations in the Coordinate Plane
  • 103 Frustums of Cones and Pyramids
  • 104 Relating Arc Lengths and Chords
  • 105 Rotations and Reflections in the Coordinate Plane
  • Test 20
  • 106 Circumscribed and Inscribed Figures
  • 107 Maximizing Area
  • LAB 14 Technology: Maximizing Area Using Geometry Software
  • 108 Introduction to Coordinate Space
  • 109 Non-Euclidean Geometry; Exploration: Exploring Triangle Angles in Spherical Geometry
  • 110 Scale Drawings and Maps
  • Test 21
  • INV 11 Investigation: Golden Ratio
  • 111 Finding Distance and Midpoint in Three Dimensions
  • 112 Finding Areas of Circle Segments
  • 113 Symmetry of Solids and Polyhedra
  • 114 Solving and Graphing Systems of Inequalities
  • 115 Finding Surface Areas and Volumes of Composite Solids
  • Test 22
  • 116 Secant, Cosecant, and Cotangent
  • 117 Determining Line of Best Fit
  • LAB 15 Technology: Determining Line of Best Fit Using a Graphing Calculator
  • 118 Finding Areas of Polygons Using Matrices
  • 119 Platonic Solids
  • 120 Topology; Exploration: Observing Properties of Mobius Strips
  • Test 23
  • INV 12 Investigation: Polar Coordinates

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