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| 1.1: Proving Lines Are Parallel |
| 1.2: Perpendicular Lines |
| 1.3: Justifying Constructions |
| 1.4: Properties of Parallelograms |
| 2.1: Slope and Parallel Lines |
| 2.2: Slope and Perpendicular Lines |
| 2.3: Coordinate Proof Using Distance with Segments and Triangles |
| 2.4: Coordinate Proof Using Distance with Quadrilaterals |
| 2.5: Perimeter and Area on the Coordinate Plane |
| 2.6: Subdividing a Segment in a Given Ratio |
| 3.1: Cross Sections and Solids of Revolution |
| 3.2: Surface Area of Prisms and Cylinders |
| 3.3: Surface Area of Pyramids and Cones |
| 3.4: Surface Area of Spheres |
| 4.1: Scale Factor |
| 4.2: Modeling and Density |
| 4.3: Problem Solving with Constraints |
| 5.1: Transformations of Function Graphs |
| 5.2: Inverses of Functions |
| 5.3: Graphing Cubic Functions |
| 5.4: Graphing Polynomial Functions |
| 6.1: Adding and Subtracting Polynomials |
| 6.2: Multiplying Polynomials |
| 6.3: The Binomial Theorem |
| 6.4: Factoring Polynomials |
| 6.5: Dividing Polynomials |
| 7.1: Finding Rational Solutions of Polynomial Equations |
| 7.2: Finding Complex Solutions of Polynomial Equations |
| 8.1: Graphing Simple Rational Functions |
| 8.2: Graphing More Complicated Rational Functions |
| 9.1: Adding and Subtracting Rational Expressions |
| 9.2: Multiplying and Dividing Rational Expressions |
| 9.3: Solving Rational Equations |
| 10.1: Inverses of Simple Quadratic and Cubic Functions |
| 10.2: Graphing Square Root Functions |
| 10.3: Graphing Cube Root Functions |
| 11.1: Radical Expressions and Rational Exponents |
| 11.2: Simplifying Radical Expressions |
| 11.3: Solving Radical Equations |
| 12.1: Arithmetic Sequences |
| 12.2: Geometric Sequences |
| 12.3: Geometric Series |
| 13.1: Exponential Growth Functions |
| 13.2: Exponential Decay Functions |
| 13.3: The Base e |
| 13.4: Compound Interest |
| 14.1: Fitting Exponential Function to Data |
| 14.2: Choosing Among Linear, Quadratic, and Exponential Models |
| 15.1: Defining and Evaluating a Logarithmic Function |
| 15.2: Graphing Logarithmic Functions |
| 16.1: Properties of Logarithms |
| 16.2: Solving Exponential Equations |
| 17.1: Problem Solving with Trigonometry |
| 17.2: Law of Sines |
| 17.3: Law of Cosines |
| 18.1: Angles of Rotation and Radian Measure |
| 18.2: Defining and Evaluating the Basic Trigonometric Functions |
| 18.3: Using a Pythagorean Identity |
| 19.1: Stretching, Compressing, and Reflecting Sine and Cosine Graphs |
| 19.2: Stretching, Compressing, and Reflecting Tangent Graphs |
| 19.3: Translating Trigonometric Graphs |
| 19.4: Fitting Sine Functions to Data |
| 20.1: Data-Gathering Techniques |
| 20.2: Shape, Center, and Spread |
| 21.1: Probability Distributions |
| 21.2: Normal Distributions |
| 21.3: Sampling Distributions |
| 22.1: Confidence Intervals and Margins of Error |
| 22.2: Surveys, Experiments, and Observational Studies |
| 22.3: Determining the Significance of Experimental Results |
| 23.1: Using Probability to Make Fair Decisions |
| 23.2: Analyzing Decisions |
| 24.1: Central Angles and Inscribed Angles |
| 24.2: Angles in Inscribed Quadrilaterals |
| 24.3: Tangents and Circumscribed Angles |
| 24.4: Segment Relationships in Circles |
| 24.5: Angle Relationships in Circles |
| 25.1: Justifying Circumference and Area of a Circle |
| 25.2: Arc Length and Radian Measure |
| 25.3: Sector Area |
| 26.1: Equation of a Circle |
| 26.2: Equation of a Parabola |