Prentice Hall Algebra 1

11-7 Graphing Rational Functions

Objective

To graph rational functions

Solve it: Darius asks, “You can never make the trip in no time. Can you get close?”
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Inverse variations are examples of rational functions. A rational function can be written in the form f open x close equals . fraction polynomial , over polynomial end fraction . comma  where the denominator cannot be 0.

Essential Understanding To graph a rational function f(x), you need to understand the graph's behavior near values of x where the function is undefined.

Any value of the variable that makes the denominator of a rational function equal to 0 is an excluded value.


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Table of Contents

Prentice Hall Algebra 1 Chapter 1 Foundations for Algebra Chapter 2 Solving Equations Chapter 3 Solving Inequalities Chapter 4 An Introduction to Functions Chapter 5 Linear Functions Chapter 6 Systems of Equations and Inequalities Chapter 7 Exponents and Exponential Functions Chapter 8 Polynomials and Factoring Chapter 9 Quadratic Functions and Equations Chapter 10 Radical Expressions and Equations Chapter 11 Rational Expressions and Functions Chapter 12 Data Analysis and Probability Skills Handbook Reference Visual Glossary Selected Answers Index Acknowledgments