9780135215968

Intermediate Algebra Functions & Authentic Applications with Integrated Review and Worksheets plus MyLab Math with Pearson eText -- 24 Month Access Card Package

by
  • ISBN13:

    9780135215968

  • ISBN10:

    013521596X

  • Edition: 6th
  • Format: Package
  • Copyright: 2018-07-02
  • Publisher: Pearson

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Summary

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For courses in Intermediate Algebra.

This package includes MyLab Math.


Modeling authentic data through curve-fitting gives students new meaning to the math

Seeking the answer to students’ perennial question “But what is this good for?” the  Lehmann Algebra Series  uses authentic, real-life data sets to find models and derive equations that fit the scenario. The curve-fitting approach teaches the mathematical concepts within the context of data, getting students engaged from the start and building conceptual understanding. 


Updates in this revision keep the data sets authentic and current, and provide even more resources for students to practice, review, and explore the concepts. 


Personalize learning with MyLab Math 

By combining trusted author content with digital tools and a flexible platform, MyLab personalizes the learning experience and improves results for each student. 


013521596X / 9780135215968 Intermediate Algebra: Functions & Authentic Applications with Integrated Review and Worksheets plus MyLab Math with Pearson eText -- Access Card Package, 6/e


Package consists of:   

0134756983 / 9780134756981 Intermediate Algebra: Functions & Authentic Applications, 6/e

0135240425 / 9780135240427 Integrated Review Worksheets for Intermediate Algebra: Functions & Authentic Applications, 6/e

0135245338 / 9780135245330 MyLab Math with Pearson eText -- Standalone Access Card -- for Intermediate Algebra: Functions & Authentic Applications with Integrated Review, 6/e




Author Biography

Jay Lehmann has taught for the past 25 years at College of San Mateo, where he received the “shiny apple award” for excellence in teaching.  He has presented at over 80 conferences including AMATYC and ICTCM over the past 16 years. Jay is currently the newsletter editor for California Mathematics Council, Community Colleges (CMC3).  Still young at heart, he plays in a rock band appropriately named the Procrastinistas.  Jay has authored several algebra textbooks published by Pearson and is has also recently completed a Prestatistics textbook.


 

In the words of the author:

Before writing my algebra series, it was painfully apparent that my students couldn't relate to the applications in the course. I was plagued with the question, "What is this good for?" To try to bridge that gap, I wrote some labs, which facilitated my students in collecting data, finding models via curve fitting, and using the models to make estimates and predictions. My students really loved working with the current, compelling, and authentic data and experiencing how mathematics truly is useful.


My students' response was so strong that I decided to write an algebra series. Little did I know that to realize this goal, I would need to embark on a 15-year challenging journey, but the rewards of hearing such excitement from students and faculty across the country have made it all worthwhile! I'm proud to have played even a small role in raising people’s respect and enthusiasm for mathematics.


I have tried to honor my inspiration: by working with authentic data, students can experience the power of mathematics. A random-sample study at my college suggests that I am achieving this goal. The study concludes that students who used my series were more likely to feel that mathematics would be useful in their lives (P-value 0.0061) as well as their careers (P-value 0.024).


The series is excellent preparation for subsequent courses; in particular, because of the curve fitting and emphasis on interpreting the contextual meaning of parameters, it is an ideal primer for statistics. In addition to curve fitting, my approach includes other types of meaningful modeling, directed-discovery explorations, conceptual questions, and of course, a large bank of skill problems. The curve-fitting applications serve as a portal for students to see the usefulness of mathematics so that they become fully engaged in the class. Once involved, they are more receptive to all aspects of the course.

Table of Contents

1. Linear Equations and Linear Functions

1.R

·         Interpret variables given a context.

·         Plot points in a coordinate system.

·         Add real numbers.

·         Subtract real numbers.

·         Multiply and divide real numbers.

·         Exponents and Order of Operations

·         Round decimals to any given place.

·         Simplify fractions.

·         Find the least common multiple using multiples of the largest number.

·         Perform operations with fractions.

·         Use the rules for order of operations to evaluate expressions.

·         Use the commutative, associative, and distributive laws to simplify expressions

·         Simplify expressions by combining like terms.

·         Solve linear equations in one variable.

·         Solve linear equations by combining the addition and multiplication properties of equality.

·         Substitute values into a formula and solve for the remaining variable.

·         Solve formulas for a specified variable.

1.1 Using Qualitative Graphs to Describe Situations

1.2 Graphing Linear Equations

1.3 Slope of a Line

1.4 Meaning of Slope for Equations, Graphs, and Tables

1.5 Finding Linear Equations

1.6 Functions

 

2. Modeling With Linear Functions

2.R

·         Interpret variables given a context.

·         Determine a variable name for a given quantity.

·         Use a number line to describe numbers.

·         Solve applications involving number lines and averages.

·         Round decimals to any given place.

·         Use the rules for order of operations to evaluate expressions.

·         Solve linear equations by combining the addition and multiplication properties of equality.

·         Find the equation of a line given two points.

·         Exponents and Order of Operations

·         Calculate expressions that have exponents.

2.1 Using Lines to Model Data

2.2 Finding Equations of Linear Models

2.3 Function Notation and Making Predictions

2.4 Slope Is a Rate of Change

Taking It to the Lab: Climate Change Lab • Used-Car Lab • Golf Ball Lab • Walking Student Lab • Linear Lab: Topic of Your Choice

 

3. Systems of Linear Equations and Systems of Linear Inequalities

3.R

·         Find the least common multiple using multiples of the largest number.

·         Solve linear equations by combining the addition and multiplication properties of equality.

·         Use the slope and y-intercept to graph an equation.

·         Determine if ordered pairs satisfy equations in two variables.

·         Find the equation of a line given two points.

·         Find an equation of a linear model by using data displayed in a table.

·         Solve applications involving rate of change.

·         Convert between percentages and decimals.

·         Determine whether an inequality is true or false.

·         Graph an inequality.

3.1 Using Graphs and Tables to Solve Systems

3.2 Using Substitution and Elimination to Solve Systems

3.3 Using Systems to Model Data

3.4 Value, Interest, and Mixture Problems

3.5 Using Linear Inequalities in One Variable to Make Predictions

3.6 Linear Inequalities in Two Variables; Systems of Linear Inequalities

Taking It to the Lab: Climate Change Lab (continued from Chapter 2) • Sports Lab • Truck Lab

 

4. Exponential Functions

4.R

·         Find the least common multiple using multiples of the largest number.

·         Perform operations with fractions.

·         Calculate expressions that have exponents.

·         Convert between percentages and decimals.

·         Solve applications involving percentages.

·         Use function notation to evaluate functions.

·         Use the graph of a function to determine its domain and range.

4.1 Properties of Exponents 

4.2 Rational Exponents

4.3 Graphing Exponential Functions

4.4 Finding Equations of Exponential Functions

4.5 Using Exponential Functions to Model Data

Taking It to the Lab: Stringed Instrument Lab • Cooling Water Lab • Exponential Lab: Topic of Your Choice

 

5. Logarithmic Functions

5.R

·         Use function notation to evaluate functions.

·         Solve formulas for a specified variable.

·         Find the equation of a line given two points.

·         Find an equation of a linear model by using data displayed in a table.

·         Rewrite expressions in radical form and exponential form.

·         Use the properties of exponents to simplify expressions.

·         Find equations of exponential models using data displayed in a table or graph.

·         Model half-life situations and make estimates and predictions.

5.1 Composite Functions

5.2 Inverse Functions

5.3 Logarithmic Functions

5.4 Properties of Logarithms

5.5 Using the Power Property with Exponential Models to Make Predictions

5.6 More Properties of Logarithms

5.7 Natural Logarithm

Taking It to the Lab: China and India Populations Lab • Folding Paper Lab • Exponential/Logarithmic Lab: Topic of Your Choice

 

6. Polynomial Functions

6.R

·         Use the rules for order of operations to evaluate expressions.

·         Use function notation to evaluate functions.

·         Do long division.

·         Find the prime factorization of a number.

6.1 Adding and Subtracting Polynomial Expressions and Functions

6.2 Multiplying Polynomial Expressions and Functions

6.3 Dividing Polynomials: Long Division and Synthetic Division

6.4 Factoring Trinomials of the Form x 2 + bx + c; Factoring Out the GCF

6.5 Factoring Polynomials

6.6 Factoring Special Binomials; A Factoring Strategy

6.7 Using Factoring to Solve Polynomial Equations 

Taking It to the Lab: Climate Change Lab (continued from Chapter 3) • Projectile Lab

 

7. Quadratic Functions

7.R

·         Use the rules for order of operations to evaluate expressions.

·         Use function notation to evaluate functions.

·         Use the graph of a function to determine its domain and range.

·         Find principal square roots.

·         Apply the product property for square roots.

·         Simplify radical quotients.

·         Factor a trinomial of the form x^2+bx+c.

·         Use factoring to solve quadratic equations in one variable.

·         Use elimination to solve a system of two linear equations.

7.1 Graphing Quadratic Functions in Vertex Form

7.2 Graphing Quadratic Functions in Standard Form

7.3 Using the Square Root Property to Solve Quadratic Equations

7.4 Solving Quadratic Equations by Completing the Square

7.5 Using the Quadratic Formula to Solve Quadratic Equations

7.6 Solving Systems of Linear Equations in Three Variables; Finding Quadratic Functions

7.7 Finding Quadratic Models

7.8 Modeling with Quadratic Functions

Taking It to the Lab: Climate Change Lab (continued from Chapter 6) • Projectile Lab (continued from Chapter 6) • Projectile Lab (Using a CBR or CBL) • Water Flow Lab • Quadratic Lab: Topic of Your Choice

 

8. Rational Functions

8.R

·         Simplify fractions.

·         Find an equation of a linear model by using data displayed in a table.

·         Solve applications that involve finding a function that models the situation.

·         Use function notation to evaluate functions.

·         Find the prime factorization of a number.

·         Find the least common multiple using prime factorization.

·         Perform operations with fractions.

·         Apply a factoring strategy.

·         Use factoring to solve quadratic equations in one variable.

·         Solve quadratic equations by using the quadratic formula.

8.1 Finding the Domains of Rational Functions and Simplifying Rational Expressions

8.2 Multiplying and Dividing Rational Expressions; Converting Units

8.3 Adding and Subtracting Rational Expressions

8.4 Simplifying Complex Rational Expressions

8.5 Solving Rational Equations

8.6 Modeling with Rational Functions

8.7 Variation

Taking It to the Lab: Climate Change Lab (continued from Chapter 7) • Illumination Lab • Boyle’s Law Lab

 

9. Radical Functions

9.R

·         Find principal square roots.

·         Apply the product property for square roots.

·         Find the power of a monomial.

·         Simplify the square of a binomial.

·         Find the product of two binomial conjugates.

·         Use the graph of a function to determine its domain and range.

·         Use factoring to solve quadratic equations in one variable.

·         Solve quadratic equations by using the quadratic formula.

·         Use elimination to solve a system of two linear equations.

9.1 Simplifying Radical Expressions

9.2 Adding, Subtracting, and Multiplying Radical Expressions

9.3 Rationalizing Denominators and Simplifying Quotients of Radical Expressions

9.4 Graphing and Combining Square Root Functions

9.5 Solving Radical Equations

9.6 Modeling with Square Root Functions

Taking It to the Lab: Pendulum Lab

 

10.  Sequences and Series

10.R

·         Use the slope addition property to find a linear equation.

·         Use the base multiplier property to find exponential equations.

·         Solve exponential equations.

10.1 Arithmetic Sequences

10.2 Geometric Sequences

10.3 Arithmetic Series

10.4 Geometric Series

Taking It to the Lab: Bouncing Ball Lab • Stacked Cups Lab

 

11.  Additional Topics

11.R

·         Find the absolute value of a number.

·         Solve a linear inequality.

·         Simplify expressions with square roots.

·         Use the quadratic formula to find complex-number solutions of quadratic equations.

·         Use the slope and y-intercept to graph an equation.

·         Use factoring to solve quadratic equations in one variable.

·         Use elimination to solve a system of two linear equations.

·         Use substitution to solve a system of two linear equations.

11.1 Absolute Value: Equations and Inequalities

11.2 Performing Operations with Complex Numbers

11.3 Pythagorean Theorem, Distance Formula, and Circles

11.4 Ellipses and Hyperbolas

11.5 Solving Nonlinear Systems of Equations

 

Appendix A: Reviewing the Prerequisite Material

Appendix B: Using a TI-83 or TI- 84 Graphing Calculator

Appendix C: Using StatCrunch

Rewards Program

Reviews for Intermediate Algebra Functions & Authentic Applications with Integrated Review and Worksheets plus MyLab Math with Pearson eText -- 24 Month Access Card Package (9780135215968)