Ch 18: Homework Help for Trig Function Graphs & Rational Expressions in Trigonometry

About This Chapter

The Rational Expressions and Function Graphs chapter of this High School Trigonometry Homework Help course helps students complete their rational expressions and function graphs homework and earn better grades. This homework help resource uses simple and fun videos that are about five minutes long.

How it works:

  • Identify which concepts are covered on your rational expressions and function graphs homework.
  • Find videos on those topics within this chapter.
  • Watch fun videos, pausing and reviewing as needed.
  • Complete sample problems and get instant feedback.
  • Finish your rational expressions and function graphs homework with ease!

Topics from your homework you'll be able to complete:

  • Dividing and multiplying rational expressions
  • Solving a rational equation
  • Adding and subtracting rational expressions
  • Graphing rational functions that have linear polynomials
  • Analyzing domain, range and asymptotes on a rational function graph

8 Lessons in Chapter 18: Homework Help for Trig Function Graphs & Rational Expressions in Trigonometry
Test your knowledge with a 30-question chapter practice test
How to Multiply and Divide Rational Expressions

1. How to Multiply and Divide Rational Expressions

Polynomial retinal expressions, being a fraction that contains a polynomial, are able to be divided and multiplied similarly to normal fractions. Explore the extra steps involved through three examples of how to factor, flip, slash, and multiply and divide rational expressions when needed.

Multiplying and Dividing Rational Expressions: Practice Problems

2. Multiplying and Dividing Rational Expressions: Practice Problems

The steps of multiplying or dividing rational polynomial expressions are to factor, flip (when dividing), slash or cancel, and multiply. Put these steps for multiplying and dividing rational expressions into action and master the concept by solving a series of example problems.

How to Add and Subtract Rational Expressions

3. How to Add and Subtract Rational Expressions

Rational polynomial expressions are fractions with a numerator and denominator that are polynomials and can be simplified as needed and act similarly to fractions when identifying a common denominator. Learn how rational expressions are added and subtracted by simplifying through several steps demonstrated in examples.

Practice Adding and Subtracting Rational Expressions

4. Practice Adding and Subtracting Rational Expressions

Rational expressions can be simplified and reduced using common numerators and denominators to be added and subtracted. Put the steps into action to add and subtract rational expressions and use FOIL to solve three practice problems.

How to Solve a Rational Equation

5. How to Solve a Rational Equation

Solving a rational equation involves finding the common denominator and multiplying all numbers by it, then simplifying and checking the answer. Explore rational equations and apply the steps involved to solve example problems.

Graphing Rational Functions That Have Linear Polynomials: Steps & Examples

6. Graphing Rational Functions That Have Linear Polynomials: Steps & Examples

A rational function with linear polynomials is a fraction of two polynomials whose highest degree is 1. Explore how to graph rational functions and discover the importance of identifying asymptotes and how to plot points.

Graphing Rational Functions That Have Polynomials of Various Degrees: Steps & Examples

7. Graphing Rational Functions That Have Polynomials of Various Degrees: Steps & Examples

Rotational Functions, fractions composed of polynomial functions, are easier to graph than they appear. Discover what is needed to graph rational functions, the steps in finding asymptotes, and how this process leads to isolating points through examples.

Analyzing the Graph of a Rational Function: Asymptotes, Domain, and Range

8. Analyzing the Graph of a Rational Function: Asymptotes, Domain, and Range

The ratio of one polynomial expression to another creates a Rational Function. Analyze the principles in graphing rational functions by isolating the domain and range, and inclusion of slant asymptotes.

Chapter Practice Exam
Test your knowledge of this chapter with a 30 question practice chapter exam.
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Practice Final Exam
Test your knowledge of the entire course with a 50 question practice final exam.
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More Exams
There are even more practice exams available in Homework Help for Trig Function Graphs & Rational Expressions in Trigonometry.

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