What is Geometry? Why Should I Take It?
CHAPTER 1
The Basics: Undefined Words, Defined Words, Axioms, and Postulates
CHAPTER 2
The Beginnings of Proofs
CHAPTER 3
Improvement of Reasoning: Statement, Converse,Inverse, Contrapositive; Necessary and Sufficient Conditions; If and Only If
CHAPTER 4
Parallel Lines, Forever Together
CHAPTER 5
Mostly Triangles
CHAPTER 7
Similar Figures and Pythagoras Lives!!!
CHAPTER 8
Quadrilaterals Squarely Done
CHAPTER 9
Interior and Exterior Angles
CHAPTER 10
Areal Search & Securing the Perimeter
CHAPTER 11
Volumes and Surface Areas
CHAPTER 12
Circle I
CHAPTER 13 Lines
(The Straight Kind) and Parabolas I (Not Straight)
CHAPTER 14
Distance Formula, Midpoint Formula, Circle II,and Analytic Geometry Proofs
CHAPTER 15 Functions, Translantions, Stretches, Contractions, and Flips
CHAPTER 16 CHAPTER 17
Right and Not So Right-Angle Trig, Law of Sines, and Law of Cosines
CHAPTER 18
Constructions
CHAPTER 19
Indirect Proofs; Disproving by Counterexample; and Too Much, Just Enough, or Not Enough
CHAPTER 20
Miscellaneous: Locus; Parallel Lines; and Larger and Smaller Sides and Angles
CHAPTER 21
Twenty-First-Century SAT Spin on Geometry
CHAPTER 22
Always-Sometimes-Never Questions
CHAPTER 23
Answers: You Should Always Draw the Picture If You Are Having Problems
Appendix: A Radical Chapter
Index
Acknowlegement
About Bob Miller... In His Own Words