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The following lessons
were created as supplements for use with Holt's "Algebra 2"
(c) 2008 by Burger, Chard, Hall,
Kennedy, and
Leinwand shown below. This text is one of the few on
California's state list of approved textbooks for
middle and high schools. Keep in mind that these
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Chapter
1: Foundations for
Functions
11 Sets of Numbers;
12 Properties
of Real Numbers;
13 Square
Roots; 14
Simplifying Algebraic
Expressions; 15
Properties of Exponents;
16 Relations
and Functions; 17
Function Notation;
18 Exploring
Transformations;
19 Parent
Functions
Chapter
2: Linear Equations
and Inequalities
21 Solving Linear
Equations and Inequalities;
22 Proportional
Reasoning; 23
Graphing Linear
Functions; 24
Writing Linear Functions;
25 Linear
Inequalities in
Two Variables; 26
Transforming Linear
Functions; 27
Curve Fitting with
Linear Models; 28
Solving Absolute
Value Equations
and Inequalities;
29 Absolute
Value Functions
Chapter
3: Linear Systems
31 Using Graphs
and Tables to Solve
Linear Systems;
32 Using
Algebraic Methods
to Solve Linear
Systems; 33
Solving Systems
of Linear Inequalities;
34 Linear
Programming; 35
Linear Equations
in Three Dimensions;
36 Solving
Linear Systems in
Three Variables
Chapter
4: Matrices
41 Matrices
and Data; 42
Multiplying Matrices;
43 Using
Matrices to Transform
Geometric Figures;
44 Determinants
and Cramer’s Rule;
45 Matrix
Inverses and Solving
Systems; 46
Row Operations and
Augmented Matrices
Chapter
5: Quadratic Functions
51 Using Transformations
to Graph Quadratic
Functions; 52
Properties of Quadratic
Functions in Standard
Form; 53
Solving Quadratic
Equations by Graphing
and Factoring; 54
Completing the Square;
55 Complex
Numbers and Roots;
56 The Quadratic
Formula; 57
Solving Quadratic
Inequalities; 58
Curve Fitting with
Quadratic Models;
59 Operations
with Complex Numbers
Chapter
6: Polynomial Functions
61 Polynomials;
62 Multiplying
Polynomials; 63
Dividing Polynomials;
64 Factoring
Polynomials; 65
Finding Real Roots
of Polynomial Functions;
66 Fundamental
Theorem of Algebra;
67 Investigating
Graphs of Polynomial
Functions; 68
Transforming Polynomial
Functions; 69
Curve Fitting with
Polynomial Models
Chapter
7: Exponential and
Logarithmic Functions
71 Exponential
Functions, Growth
and Decay; 72
Inverses of Relations
and Functions; 73
Logarithmic Functions;
74 Properties
of Logarithms; 75
Exponential and
Logarithmic Equations
and Inequalities;
76 The Natural
Base, e; 77
Transforming Exponential
and Logarithmic
Functions; 78
Curve Fitting with
Exponential and
Logarithmic Models
Chapter
8: Rational and
Radical Functions
81 Variation
Functions; 82
Multiplying and
Dividing Rational
Expressions; 83
Adding and Subtracting
Rational Expressions;
84 Rational
Functions; 85
Solving Rational
Equations and Inequalities;
86 Rational
Expressions and
Rational Exponents;
87 Radical
Functions; 88
Solving Radical
Equations and Inequalities
Chapter
9: Properties and
Attributes of Functions
91 Multiple
Representations
of Functions; 92
Piecewise Functions;
93 Transforming
Functions; 94
Operations with
Functions; 95
Functions and Their
Inverses; 96
Modeling Real World
Data
Chapter
10: Conic Sections
101 Introduction
to Conic Sections;
102 Circles;
103 Ellipses;
104 Hyperbolas;
105 Parabolas;
106 Identifying
Conic Sections;
107 Solving
Nonlinear Systems
Chapter
11: Probability
and Statistics
111 Permutations
and Combinations;
112 Theoretical
and Experimental
Probability; 113
Independent and
Dependent Events;
114 Compound
Events; 115
Measures of Central
Tendency and Variation;
116 Binomial
Distributions
Chapter
12: Sequences and
Series
121 Introduction
to Sequences; 122
Series and Summation
Notation; 123
Arithmetic Sequences
and Series; 124
Geometric Sequences
and Series; 125
Mathematical Induction
and Infinite Geometric
Series
Chapter
13: Trigonometric
Functions
131a Special Right Triangles;
131b Solving Right Triangles;
131c Trigonometric Ratios;
132
Angles of Rotation;
133 The Unit
Circle; 134
Inverses of Trigonometric
Functions; 135
The Law of Sines;
136 The Law
of Cosines
Chapter
14: Trigonometric
Graphs and Identities
141 Graphs of
Sine and Cosine;
142 Graphs
of Other Trigonometric
Functions; 143
Fundamental Trigonometric
Identities; 144
Sum and Difference
Identities; 145
Double Angle and
Half Angle Identities;
146 Solving
Trigonometric Equations
