English | Size: 8.78 GB
Category: Tutorial
Dana Mosely is your host and guide through the mysteries of mathematics on Chalk Dust videotape programs.
Attending Louisiana State University, Mr. Mosely earned two degrees in mathematics – a Bachelor of Science degree in 1968 and a Master of Arts in 1972
http://www.chalkdust.com/colalg.html
Chapter 0
1. Introduction College Algebra
2. Review of Real Numbers and Their Properties
3. Exponents and Radicals
4. Polynomials and Special Products
5. Factoring
6. Rational Expressions
7. Errors and the Algebra of Calculus
8. Graphical Representations of Data
Chapter 1
1. Graphs of Equations
2. Linear Equations in One Variable
3. Modeling with Linear Equations
4. Quadratic Equations
5. Complex Numbers
6. Other Types of Equations
7. Linear Inequalities in One Variable
8. Other Types of Inequalities
Chapter 2
1. Linear Equations in Two Variables
2. Functions
3. Analyzing Graphs of Equations
4. A Library of Functions
5. Shifting, Reflecting, and Stretching Graphs
6. Combinations of Functions
7. Inverse Functions
Chapter 3
1. Quadratic Functions
2. Polynomial Functions of Higher Degree
3. Polynomial and Synthetic Division
4. Zeroes of Polynomial Functions
5. Mathematical Modelling
Chapter 4
1. Rational Functions and Asymptotes
2. Graphs of Rational Functions
3. Partial Fractions
4. Conics
5. Translations of Conics
Chapter 5
1. Exponential Functions and Their Graphs
2. Logarithmic Functions and Their Graphs
3. Properties of Logarithms
4. Exponential and Logarithmic Equations
5. Exponential and Logarithmic Models
Chapter 6
1. Solving Systems of Equations
2. Two-Variable Linear Systems – Method of Elimination-Addition
3. Two-Variable Linear Systems – Method of Elimination-Addition
4. Multivariable Linear Systems
5. Systems of Inequalities
6. Linear Programming
Chapter 7
1. Matrices and Systems of Equations
2. Operations with Matrices
3. The Inverse of a Square Matrix
4. The Determinant of a Square Matrix
5. Applications of Matrices and Determinants
Chapter 8
1. Sequences and Series
2. Arithmetic Sequences and Partial Sums
3. Geometric Sequences and Series
4. Mathematical Induction
5. The Binomial Theorem
6. Counting Principles
7. Probability
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