Barron’s Math 360: A Complete Study Guide to Geometry with Online Practice
- Length: 528 pages
- Edition: S
- Language: English
- Publisher: Barron's Educational Series
- Publication Date: 2021-09-07
- ISBN-10: 1506281443
- ISBN-13: 9781506281445
- Sales Rank: #413890 (See Top 100 Books)
Barron’s Math 360: Geometry is your complete go-to guide for everything geometry
This comprehensive guide is an essential resource for:
- High school and college courses
- Homeschooling
- Virtual Learning
- Learning pods
Inside you’ll find:
- Comprehensive Content Review: Begin your study with the basic building blocks of geometry and build as you go. Topics include, the building blocks of geometry, angle pairs and perpendicular lines, transformation geometry, ratios and proportions, area and volume, and much more.
- Effective Organization: Topic organization and simple lesson formats break down the subject matter into manageable learning modules that help guide a successful study plan customized to your needs.
- Clear Examples and Illustrations: Easy-to-follow explanations, hundreds of helpful illustrations, and numerous step-by-step examples make this book ideal for self-study and rapid learning.
- Practice Exercises: Each chapter ends with practice exercises designed to reinforce and extend key skills and concepts. These checkup exercises, along with the answers and solutions, will help you assess your understanding and monitor your progress.
- Access to Online Practice: Take your learning online for 50 practice questions designed to test your knowledge with automated scoring to show you how far you have come.
Cover Title Page Copyright Contents How to Use This Book 1. Building a Geometry Vocabulary The Building Blocks of Geometry Definitions and Postulates Inductive Versus Deductive Reasoning The IF … THEN … Sentence Structure Review Exercises 2. Measure and Congruence Measurements of Segments and Angles Betweenness of Points and Rays Congruence Basic Constructions Midpoint and Bisector Diagrams and Drawing Conclusions Properties of Equality and Congruence Additional Properties of Equality The Two-Column Proof Format Review Exercises 3. Angle Pairs and Perpendicular Lines Supplementary and Complementary Angle Pairs Adjacent and Vertical Angle Pairs Theorems Relating to Complementary, Supplementary, and Vertical Angles Definitions and Theorems Relating to Right Angles and Perpendiculars A Word About the Format of a Proof Review Exercises 4. Parallel Lines Planes and Lines Properties of Parallel Lines Converses and Methods of Proving Lines Parallel The Parallel Postulate Review Exercises 5. Angles of a Polygon The Anatomy of a Polygon Angles of a Triangle Exterior Angles of a Triangle Angles of a Polygon Review Exercises 6. Proving Triangles Are Congruent Correspondences and Congruent Triangles Proving Triangles Congruent: SSS, SAS, and ASA Postulates Proving Overlapping Triangles Congruent Proving Triangles Congruent: AAS and Hy-Leg Methods When Two Triangles Are NOT Congruent Review Exercises 7. Applying Congruent Triangles Using Congruent Triangles to Prove Segments and Angles Congruent Using Congruent Triangles to Prove Special Properties of Lines Classifying Triangles and Special Segments The Isosceles Triangle Double Congruence Proofs Review Exercises Cumulative Review Exercises: Chapters 1–7 8. Transformation Geometry Terms and Notation Congruence Transformations Classifying Isometries Size Transformations Types of Symmetry Transformations in the Coordinate Plane Composing Transformations Congruent Proofs Using Transformations Review Exercises 9. Ratio, Proportion, and Similarity Ratio and Proportion Proportions in a Triangle When Are Polygons Similar? Proving Triangles Similar Proving Lengths of Sides of Similar Triangles in Proportion Proving Products of Segment Lengths Equal Applications of Similar Triangles Review Exercises 10. The Right Triangle Proportions in a Right Triangle The Pythagorean Theorem Special Right-Triangle Relationships Trigonometric Ratios Indirect Measurement in a Right Triangle Review Exercises 11. Geometric Inequalities, Indirect Proof, and Concurrencies Some Basic Properties of Inequalities Inequality Relationships in a Triangle Points of Concurrency in a Triangle The Indirect Method of Proof Review Exercises Cumulative Review Exercises: Chapters 8–11 12. Special Quadrilaterals Classifying Quadrilaterals Properties of a Trapezoid Properties of a Parallelogram Properties of Special Parallelograms Proving a Quadrilateral Is a Parallelogram The Isosceles Trapezoid Review Exercises 13. Circles and Angle Measurement The Parts of a Circle Arcs and Central Angles Diameters and Chords Tangents and Secants Angle Measurement: Vertex on the Circle Angle Measurement: Vertex in the Interior of the Circle Angle Measurement: Vertex in the Exterior of the Circle Using Angle-Measurement Theorems Review Exercises 14. Chord, Tangent, and Secant Segments Equidistant Chords Tangents and Circles Similar Triangles and Circles Tangent- and Secant-Segment Relationships Circumference and Arc Length Review Exercises 15. Area and Volume Areas of a Rectangle, Square, and Parallelogram Area of a Triangle Comparing Areas Areas of a Circle, Sector, and Segment Geometric Solids Similar Solids Review Exercises 16. Coordinate Geometry Finding Area Using Coordinates The Midpoint and Distance Formulas Partitioning a Line Segment Slope of a Line Equation of a Line Equation of a Circle Proofs Using Coordinates Review Exercises Cumulative Review Exercises: Chapters 12–16 Some Geometric Relationships and Formulas Worth Remembering Glossary Answers to Chapter Review Exercises Solutions to Cumulative Review Exercises
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