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| 1.1: Solving Equations |
| 1.2: Modeling Quantities |
| 1.3: Reporting with Precision and Accuracy |
| 2.1: Modeling with Expressions |
| 2.2: Creating and Solving Equations |
| 2.3: Solving for a Variable |
| 2.4: Creating and Solving Inequalities |
| 2.5: Creating and Solving Compound Inequalities |
| 3.1: Graphing Relationships |
| 3.2: Understanding Relations and Functions |
| 3.3: Modeling with Functions |
| 3.4: Graphing Functions |
| 4.1: Identifying and Graphing Sequences |
| 4.2: Constructing Arithmetic Sequences |
| 4.3: Modeling with Arithmetic Sequences |
| 5.1: Understanding Linear Functions |
| 5.2: Using Intercepts |
| 5.3: Interpreting Rate of Change and Slope |
| 6.1: Slope-Intercept Form |
| 6.2: Point-Slope Form |
| 6.3: Standard Form |
| 6.4: Transforming Linear Functions |
| 6.5: Comparing Properties of Linear Functions |
| 7.1: Modeling Linear Relationships |
| 7.2: Using Functions to Solve One-Variable Equations |
| 7.3: Linear Inequalities in Two Variables |
| 8.1: Two-Way Frequency Tables |
| 8.2: Relative Frequency |
| 9.1: Measures of Center and Spread |
| 9.2: Data Distributions and Outliers |
| 9.3: Histograms and Box Plots |
| 9.4: Normal Distributions |
| 10.1: Scatter Plots and Trend Lines |
| 10.2: Fitting a Linear Model to Data |
| 11.1: Solving Linear Systems by Graphing |
| 11.2: Solving Linear Systems by Substitution |
| 11.3: Solving Linear Systems by Adding or Subtracting |
| 11.4: Solving Linear Systems by Multiplying First |
| 12.1: Creating Systems of Linear Equations |
| 12.2: Graphing Systems of Linear Inequalities |
| 12.3: Modeling with Linear Systems |
| 13.1: Understanding Piecewise-Defined Functions |
| 13.2: Absolute Value Functions and Transformations |
| 13.3: Solving Absolute Value Equations |
| 13.4: Solving Absolute Value Inequalities |
| 14.1: Understanding Geometric Sequences |
| 14.2: Constructing Geometric Sequences |
| 14.3: Constructing Exponential Functions |
| 14.4: Graphing Exponential Functions |
| 14.5: Transforming Exponential Functions |
| 15.1: Using Graphs and Properties to Solve Equations with Exponents |
| 15.2: Modeling Exponential Growth and Decay |
| 15.3: Using Exponential Regression Models |
| 15.4: Comparing Linear and Exponential Models |
| 16.1: Segment Length and Midpoints |
| 16.2: Angle Measures and Angle Bisectors |
| 16.3: Representing and Describing Transformations |
| 16.4: Reasoning and Proof |
| 17.1: Translations |
| 17.2: Reflections |
| 17.3: Rotations |
| 17.4: Investigating Symmetry |
| 18.1: Sequences of Transformations |
| 18.2: Proving Figures are Congruent Using Rigid Motions |
| 18.3: Corresponding Parts of Congruent Figures are Congruent |
| 19.1: Angles Formed by Intersecting Lines |
| 19.2: Transversals and Parallel Lines |
| 19.3: Proving Lines are Parallel |
| 19.4: Perpendicular Lines |
| 19.5: Equations of Parallel and Perpendicular Lines |
| 20.1: Exploring What Makes Triangles Congruent |
| 20.2: ASA Triangle Congruence |
| 20.3: SAS Triangle Congruence |
| 20.4: SSS Triangle Congruence |
| 21.2: AAS Triangle Congruence |
| 21.2: Justifying Constructions |
| 21.3: HL Triangle Congruence |
| 22.1: Interior and Exterior Angles |
| 22.2: Isosceles and Equilateral Triangles |
| 22.3: Triangle Inequalities |
| 23.1: Perpendicular Bisectors of Triangles |
| 23.2: Angle Bisectors of Triangles |
| 23.3: Medians and Altitudes of Triangles |
| 23.4: Midsegments of Triangles |
| 24.1: Properties of Parallelograms |
| 24.2: Conditions for Parallelograms |
| 24.3: Properties of Rectangles, Rhombuses, and Squares |
| 24.4: Conditions for Rectangles, Rhombuses, and Squares |
| 24.5: Properties and Conditions for Kites and Trapezoids |
| 25.1: Slope and Parallel Lines |
| 25.2: Slope and Perpendicular Lines |
| 25.3: Coordinate Proof Using Distance with Segments and Triangles |
| 25.4: Coordinate Proof Using Distance with Quadrilaterals |
| 25.5: Perimeter and Area on the Coordinate Plane |