MyLab Math with Pearson eText -- 24-Month Standalone Access Card -- for College Algebra
Pearson (Hersteller)
978-0-13-522757-2 (ISBN)
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For corequisite courses in College Algebra.
This package includes MyLab Math.
Full support for corequisite courses, with the hallmark Sullivan approach
The Sullivans are known for connecting with today’s students and encouraging a focus on the fundamentals. Based on Michael Sullivan III’s own experience teaching corequisite courses, they’ve designed a guided MyLab learning path – providing a comprehensive suite of resources that helps students to work smarter, and gives instructors the support and proven materials they need.
Concepts through Functions, A Corequisite Solution encompasses full text content for College Algebra and the Corequisite Support course, classroom activities, study skills, and thoughtfully prebuilt, pre-assigned assignments to help students progress through the essential material. Instructors are given complete flexibility in implementation, no matter how their coreq course is set up.
Personalize learning with MyLab Math
By combining trusted author content with digital tools and a flexible platform, MyLab Math personalizes the learning experience and improves results for each student.
0135227577 / 9780135227572 MYLAB MATH WITH PEARSON ETEXT -- STANDALONE ACCESS CARD -- FOR COLLEGE ALGEBRA: CONCEPTS THROUGH FUNCTIONS, A COREQUISITE SOLUTION, 4/e
Mike Sullivan recently retired as Professor of Mathematics at Chicago State University, having taught there for more than 30 years. He received his PhD in mathematics from Illinois Institute of Technology. He is a native of Chicago’s South Side and currently resides in Oak Lawn, Illinois. Mike has four children; the two oldest have degrees in mathematics and assisted in proofing, checking examples and exercises, and writing solutions manuals for this project. His son Mike Sullivan, III co-authored the Sullivan Graphing with Data Analysis series as well as this series. Mike has authored or co-authored more than ten books. He owns a travel agency, and splits his time between a condo in Naples, Florida and a home in Oak Lawn, where Mike enjoys gardening. Mike Sullivan, III is a professor of mathematics at Joliet Junior College. He holds graduate degrees from DePaul University in both mathematics and economics. Mike is an author or co-author on more than 20 books, including a statistics book and a developmental mathematics series. Mike is the father of three children and an avid golfer who tries to spend as much of his limited free time as possible on the golf course. Jessica Bernards has been teaching mathematics since 2005. She began her career at the high school level and then transitioned to teaching at Portland Community College in 2010. She has taught a wide range of mathematics courses from Developmental Math up to Calculus and has created curriculum for all of these levels. Additionally, Jessica is a member of AMATYC's Project ACCCESS Cohort 9, where she developed a Math Study Skills Program which is now used across the nation. In 2017, she was the honored recipient of the Leila and Simon Peskoff AMATYC Award for her work with Project ACCCESS. Wendy Fresh has been full-time instructor at Portland Community College since 1997 and has taught a wide range of classes from Developmental Math through Calculus, both on campus and online. Before teaching at PCC, Wendy began her teaching career in 1992, teaching high school at both rural and urban schools. Her love of creating curriculum to make the classroom come alive has led her to working with technologies that can be incorporated into her many courses. She earned her Bachelor’s Degree in Mathematics Education from the University of Oregon and her Master’s Degree in the Teaching of Mathematics from Portland State University.
Study Skills for Mathematics
SS1How Learning Math is Different
SS2The Growth Mindset and Grit
SS3Resources Available for Help
SS4Time Management
SS5How to Be An Effective Listener and How to Take Notes
SS6How to Do Math Homework the Right Way
SS7How to Read a Math Book
SS8How to Study for a Math Exam
SS9Overcoming Math and Test Anxiety
Elementary Algebra Review
R.1 Sets and Classifications of Numbers
Use set notation
Classify numbers
Approximate decimals by rounding or truncating
Plot points on the real number line
Use inequalities to order real numbers
R.2 Properties of Real Numbers
Compute the absolute value of a real number
Add and subtract signed numbers
Multiply and divide signed numbers
State the associative and distributive properties
R.3 Perform Operations on Rational Numbers
Write rational numbers written as fractions in lowest terms
Multiply and divide rational numbers written as fractions
Add or subtract rational numbers written as fractions
R.4 Order of Operations
Evaluate real numbers with exponents
Use the order of operations to evaluate expressions
R.5 Algebraic Expressions
Translate English expressions into mathematical language
Evaluate algebraic expressions
Simplify algebraic expressions by combining like terms
Determine the domain of a variable
R.6 Square Roots
Evaluate square roots of perfect squares
Determine whether a square root is rational, irrational, or not a real number
Find square roots of variable expressions
Use the product rule to simplify square roots
R.7 Geometry Essentials
Use the Pythagorean Theorem and Its Converse
Know Geometry Formulas
Understand Congruent Triangles and Similar Triangles
R.8 Laws of Exponents
Simplify Exponential Expressions Using the Product Rule
Simplify Exponential Expressions Using the Quotient Rule
Evaluate Exponential Expressions with a Zero or Negative Exponent
Simplify Exponential Expressions Using the Power Rule
Simplify Exponential Expressions Containing Products or Quotients
Simplify Exponential Expressions Using the Laws of Exponents
R.9 Adding and Subtracting Polynomials
Define monomial and determine the coefficient and degree of a monomial
Define polynomial and determine the degree of a polynomial
Simplify polynomials by combining like terms
R.10 Multiplying Polynomials
Multiply a monomial by a polynomial
Multiply two binomials
Multiply two polynomials
Multiply special products
Preparing for Chapter F
F.P1 Linear Equations in One Variable
Determine whether a number is a solution to an equation
Solve linear equations
Determine whether an equation is a conditional equation, an identity, or a contradiction
Solve for a variable in a formula
F.P2 Greatest Common Factor; Factoring by Grouping
Factor out the greatest common factor
Factor by grouping
F.P3 More Factoring
Factor trinomials of the form x2 + bx + c
Factor perfect square trinomials
Factor the difference of two squares
F.P4 Polynomial Equations
Solve polynomial equations using the zero-product property
Solve quadratic equations using the square root property
F.P5 Solving Quadratic Equations by Completing the Square
Complete the square in one variable
Solve quadratic equations by completing the square
Chapter F. Foundations: A Prelude to Functions
F.1 The Distance and Midpoint Formulas
Use the distance formula
Use the midpoint formula
F.2 Graphs of Equations in Two Variables; Intercepts; Symmetry
Graph equations by plotting points
Find intercepts from a graph
Find intercepts from an equation
Test an equation for symmetry
Know how to graph key equations
F.3 Lines
F.4 Circles
Preparing for Chapter 1
1.P1 Linear Inequalities in One Variable
Represent inequalities using the real number line and interval notation
Understand the properties of inequalities
Solve linear inequalities
Solve problems involving linear inequalities
1.P2 nth Roots
Evaluate nth roots
Simplify expressions of the form
1.P3 An Introduction to Problem Solving
Translate English sentences into mathematical statements
Model and solve direct translation problems
Model and solve mixture problems (optional)
Model and solve uniform motion problems
Use geometry formulas to solve problems
Chapter 1. Functions and Their Graphs
1.1 Functions
1.2 The Graph of a Function
1.3 Properties of Functions
1.4 Library of Functions; Piecewise-defined Functions
1.5 Graphing Techniques: Transformations
1.6 Mathematical Models: Building Functions
1.7 Building Mathematical Models Using Variation
Preparing for Chapter 2
2.P1 Factoring Trinomials Where the Leading Coefficient is Not One
Factor trinomials for the form ax2 + bx + c, a ≠ 1
2.P2 The Complex Number System
Evaluate the square root of negative real numbers
Add or subtract complex numbers
Multiply complex numbers
Divide complex numbers
Evaluate the powers of i
Solve quadratic equations using the Square Root Property
2.P3 Solving Quadratic Equations by the Quadratic Formula
Solve quadratic equations using the quadratic formula
Use the discriminant to determine the nature of solutions of a quadratic equation
2.P4 Solving Equations Quadratic in Form
Solve equations that are quadratic in form
2.P5 Compound Inequalities
Determine the intersection or union of two sets
Solve compound inequalities involving “and”
Solve compound inequalities involving “or”
Solve problems using compound inequalities
Chapter 2. Linear and Quadratic Functions
2.1 Properties of Linear Functions and Linear Models
2.2 Building Linear Models from Data
2.3 Quadratic Functions and Their Zeros
2.4 Properties of Quadratic Functions
2.5 Inequalities Involving Quadratic Functions
2.6 Building Quadratic Models from Verbal Descriptions and from Data
2.7 Complex Zeros of a Quadratic Function
2.8 Equations and Inequalities Involving the Absolute Value Function
Preparing for Chapter 3
3.P1 Factoring
Factoring trinomials using substitution
Factoring the sum and difference of two cubes
3.P2 Dividing Polynomials; Synthetic Division
Divide a polynomial by a monomial
Divide polynomials using long division
Divide polynomials using synthetic division
3.P3 Multiplying and Dividing Rational Expressions
Determine the domain of a rational expression
Simplify rational expressions
Multiply rational expressions
Divide rational expressions
3.P4 Adding and subtracting rational expressions
Add or subtract rational expressions with a common denominator
Find the least common denominator of two or more rational expressions
Add or subtract rational expressions with different denominators
3.P5 Complex Rational Expressions
Simplify a complex rational expression by simplifying the numerator and denominator separately (Method I)
Simplify a complex rational expression using the least common denominator (Method II)
3.P6 Rational Equations
Solve equations containing rational expressions
Solve equations involving rational functions
Chapter 3. Polynomial and Rational Functions
3.1 Polynomial Functions and Models
3.2 The Real Zeros of a Polynomial Function
3.3 Complex Zeros; Fundamental Theorem of Algebra
3.4 Properties of Rational Functions
3.5 The Graph of a Rational Function
3.6 Polynomial and Rational Inequalities
Preparing for Chapter 4
4.P1 Rational Exponents
Evaluate expressions of the form a1/n
Evaluate expressions of the form am/n
4.P2 Simplifying Expressions Using the Laws of Exponents
Simplify expressions involving rational exponents
Simplify radical expressions
Factor expressions containing rational exponents
4.P3 Simplifying Radical Expressions Using Properties of Radicals
Use the product property to multiply radical expressions
Use the product property to simplify radical expressions
Use the quotient property to simplify radical expressions
4.P4 Adding, Subtracting, and Multiplying Radical Expressions
Add or subtract radical expressions
Multiply radical expressions
4.P5 Rationalizing Radical Expressions
Rationalize a denominator containing one term
Rationalize a denominator containing two terms
Chapter 4. Exponential and Logarithmic Functions
4.1 Composite Functions
4.2 OnetoOne Functions; Inverse Functions
4.3 Exponential Functions
4.4 Logarithmic Functions
4.5 Properties of Logarithms
4.6 Logarithmic and Exponential Equations
4.7 Compound Interest
4.8 Exponential Growth and Decay; Newton’s Law; Logistic Growth and Decay
4.9 Building Exponential, Logarithmic, and Logistic Functions from Data
Chapter 5. Conics
5.1 Conics
5.2 The Parabola
5.3 The Ellipse
5.4 The Hyperbola
Chapter 6. Systems of Equations and Inequalities
6.1 Systems of Linear Equations: Substitution and Elimination
6.2 Systems of Linear Equations: Matrices
6.3 Systems of Linear Equations: Determinants
6.4 Matrix Algebra
6.5 Partial Fraction Decomposition
6.6 Systems of Nonlinear Equations
6.7 Systems of Inequalities
6.8 Linear Programming
Chapter 7. Sequences; Induction; the Binomial Theorem
7.1 Sequences
7.2 Arithmetic Sequences
7.3 Geometric Sequences; Geometric Series
7.4 Mathematical Induction
7.5 The Binomial Theorem
Chapter 8. Counting and Probability
8.1 Counting
8.2 Permutations and Combinations
8.3 Probability
| Reihe/Serie | Integrated Review Courses in MyLab Math and MyLab Statistics |
|---|---|
| Sprache | englisch |
| Themenwelt | Mathematik / Informatik ► Mathematik ► Algebra |
| Mathematik / Informatik ► Mathematik ► Analysis | |
| ISBN-10 | 0-13-522757-7 / 0135227577 |
| ISBN-13 | 978-0-13-522757-2 / 9780135227572 |
| Zustand | Neuware |
| Haben Sie eine Frage zum Produkt? |
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