Master Math: Geometry and the Master Math series as a whole are clear, concise, and yet comprehensive reference sources. They are designed to allow quick access to clearly presented and easy-to-understand explanations of concepts, principles, definitions, examples, and applications. This book was written for students, teachers, tutors, and parents, as well as for scientists and engineers who need to look up principles, definitions, explanations of concepts, and pertinent examples. It provides everything a high school or first year college student needs to know including: explanation of deductive reasoning, how to perform proofs, definitions, theorems, and postulates, Examples pertaining to points, lines, plans, angles, and ratios, coverage on triangles, quadrilaterals, polygons, and much more!
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Debra Anne Ross has a double BA in Chemistry and Biology from the University of California, Santa Cruz, and and MS in Chemical Engineering from Stanford University. Debra's career encompasses biology, chemistry, biochemistry, engineering, biosensors, pharmaceutical drug discovery, and intellectual property. She is the author of the popular Master Math books, The 3:00 PM Secret: Live Slim and Strong Live Your Dreams, The 3:00 PM Secret: Ten Day Dream Diet (2009), and Arrows Through Time: A Time Travel Tale of Adventure, Courage, and Faith (2009).
TABLE OF CONTENTS Introduction CHAPTER 1: Deductive Reasoning and Proofs 1.1. The language of geometry 1.2. Deductive reasoning 1.3. Theorems and how to write a proof 1.4. Key axioms and postulates 1.5. Chapter 1 summary and highlights CHAPTER 2: Points, Lines, Planes, and Angles 2.1. Points, lines, and planes 2.2. Line segments and distance 2.3. Parallel lines 2.4. Perpendicular lines 2.5. Distances and bisectors 2.6. Rays and angles 2.7. Chapter 2 summary and highlights CHAPTER 3: Ratios and Proportions 3.1. Ratios and proportions 3.2. Proportional segments 3.3. Chapter 3 summary and highlights CHAPTER 4: Triangles, Congruence, and Similarity 4.1. Triangle definitions, interior angle sum, and exterior angles 4.2. Types of triangles 4.3. Parts of triangles, altitude, bisector, median, and Ceva s Theorem 4.4. Inequalities and triangles 4.5. Congruent triangles 4.6. Similar triangles: Congruent angles and sides in proportion 4.7. Similar right triangles 4.8. Right triangles: Pythagorean Theorem and 30°:60°:90° and 45°:45°:90° triangles 4.9. Triangles and trigonometric functions 4.10. Area of a triangle 4.11. Chapter 4 summary and highlights CHAPTER 5: Polygons and Quadrilaterals 5.1. Polygons 5.2. Sum of the interior and exterior angles in a polygon 5.3. Regular polygons and their interior and exterior angle measures 5.4. Quadrilaterals 5.5. Parallelograms 5.6. Special parallelograms: Rectangles, rhombuses, and squares 5.7. Trapezoids 5.8. Area and perimeter of squares, rectangles, parallelograms, rhombuses, trapezoids, other polygons, and regular polygons 5.9. Congruence, area, and similarity 5.10. Chapter 5 summary and highlights CHAPTER 6: Circles 6.1. Circles: Definitions 6.2. Arcs, central angles, and inscribed angles 6.3. Chords, arcs, and angles 6.4. Secants, angles, arcs, and segments 6.5. Tangents 6.6. Circumference and area of circles and sectors 6.7. Circumscribed and inscribed polygons 6.8. Chapter 6 summary and highlights CHAPTER 7: Geometric Solids: Surface Area and Volume
of Three-Dimensional Objects 7.1. Solids 7.2. Prisms: Cubes, rectangular solids, and oblique and right prisms 7.3. Pyramids 7.4. Cylinders 7.5. Cones 7.6. Spheres 7.7. Similar solids 7.8. Cavalieri s principle 7.9. Chapter 7 summary and highlights CHAPTER 8: Constructions and Loci 8.1. Introduction 8.2. Constructions involving lines and angles 8.3. Constructions involving triangles 8.4. Constructions involving circles and polygons 8.5. Construction involving area 8.6. Locus of points 8.7. Chapter 8 summary and highlights CHAPTER 9: Coordinate or Analytic Geometry 9.1. Rectangular coordinate systems: Definitions 9.2. Distance between points 9.3. Midpoint formula 9.4. Slope of a line including parallel and perpendicular lines 9.5. Defining linear equations 9.6. Graphing linear equations 9.7. Chapter 9 summary and highlights Index
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Condition: Good. Get ready to master the concepts and principles of geometry Master Math: Geometry is a comprehensive reference guide that explains and clarifies the principles of geometry in a simple, easy-to-follow style and format. You�ll begin with the language of geometry, deductive reasoning and proofs, and key axioms and postulates. And as you understand the most basic fundamental topics you�ll progress through to the more advanced topics, with step-by-step procedures and solutions, along with examples and applications, to help you as you go. A complete table of contents and a comprehensive index enable you to quickly find specific topics, and the approachable style and format facilitate an understanding of what can be intimidating and tricky skills. Perfect for both students who need some extra help or rusty professionals who want to brush up, Master Math: Geometry will help you master everything from deductive reasoning and proofs to constructions and analytic geometry. Seller Inventory # 00107757757
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