User:Arupmubij/Collections/Algebra II
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Algebra II[edit]
 AlgebraII
 Algebra
 Chapter 1
 Introduction to Mathematics
 What is math, exactly?
 Who should read this book
 Chapter 2
 Numbers, Variables and Relationships
 2.1 Review
 Arithmetic
 Numerical Axioms
 Order of Operations
 Basic Definitions in Algebra
 Algebra
 2.2 Numbers and Variables
 Real Numbers
 Division is not commutative
 Exponents
 Exponent Problems
 Exponent Answers
 Logarithms
 Roots and Radicals
 Root Problems
 Root Problem Answers
 Variables
 Sets
 Sets
 Closure
 Answers
 2.3 Equations With One Variable
 Equations
 Solving Equations
 Word Problems
 2.4. Inequalities
 Different Types of Relationships
 Interval Notation
 Equalities and Inequalities
 Inequalities
 Chapter 3
 Linear Functions An Introduction To Graphing
 3.1 Introduction to Linear Functions
 Functions
 Graphing Linear Functions
 Function Graphing
 The Coordinate (Cartesian) Plane
 Slope
 Standard Form and Solving Slope
 Linear Equations and Functions
 Intercepts
 Graphing Inequalities
 Graphing Inequalities
 The Pythagorean Theorem and The Distance Formula
 The Pythagorean Theorem
 Absolute Value
 Absolute Value
 Systems of Equations
 Systems of Equations
 Compound and Absolute Value Inequalities
 Compound and Absolute Value Inequalities
 Graphing Systems of Inequalities
 Graphing Systems of Inequalities
 Other Types of Graphs
 Other Types of Graphs
 Chapter 4
 Polynomials
 Polynomials
 Factoring Polynomials
 Completing the Square
 Square Root is Positive
 Quadratic Equation
 Quadratic functions
 Solving equations
 Binomial Theorem
 Chapter 5
 Graphing Polynomials
 Graphing Polynomials
 Inverses of Functions
 Chapter 6
 Conic Sections
 Conic Sections
 Circle
 Ellipse
 Parabola
 Hyperbola
 Chapter 7
 Complex Numbers
 Complex Numbers
 Complex Numbers  High School Mathematics Extensions/Supplementary
 Complex Numbers
 Chapter 8
 Elementary Probability and Statistics
 Probability
 Statistics
 APPENDIX
 Stemplots
 Solution of Equations  Advanced
 Iteration
 Theory  Algebra
 Theory of Equations
 Proof by Induction
 Theory
 Proof by Induction
 Exercises