PERIOD _____ 8-6 Chapter 8 45 Glencoe Algebra 2 Lesson 8-6 Skills Practice Solving Rational Equations and Inequalities NAME
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PERIOD _____ 8-6 Chapter 8 45 Glencoe Algebra 2 Lesson 8-6 Skills Practice Solving Rational Equations and Inequalities NAME
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Solving Rational Equations and Inequalities Solve Rational Inequalities To solve a rational inequality, complete the following steps NAME 8-6 Skills Practice
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-Hill, a division of The McGra w -Hill C ompanies , Inc Lesson 6-7 NAME DATE PERIOD PDF Pass Chapter 6 47 Glencoe Algebra 2 Solve each equation
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Skills Practice Multiplying and Dividing Rational Expressions NAME Skills Practice Solving Rational Equations and Inequalities NAME
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Inc Practice Multiplying and Dividing Rational Expressions NAME Skills Practice Multiplying and Dividing Solving Rational Equations and Inequalities 8-6
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Evaluate each expression if w 0 4, x 2, y 3, and z 10 Solve each equation Check your solutions Solve each inequality Describe the solution set using set-
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Multiplying and Dividing Rational Expressions Simplify each 8-1 Skills Practice Multiplying and Skills Practice Solving Rational Equations and Inequalities
[PDF] 6-7 Skills Practice Solving Radical Equations and Inequalities
NAME DATE PERIOD ______ Chapter 6 46 Glencoe Algebra 2 6-7 Skills Practice Solving Radical Equations and Inequalities Solve each equation 1
pdf 8-6 Solving Rational Equations and Inequalities
In general any equation that contains one or more rational expressions is called a rational equation Rational equations are easier to solve if the fractions are eliminated You can eliminate the fractions by multiplying each side of the equation by the least common denominator (LCD)
8-6 Solving Rational Equations and Inequalities
8-6 Solving Rational Equations and Inequalities SWBAT Solve rational equations and inequalities
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Chapter 8A1Glencoe Algebra 2
Answers
Copyright © Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.Answers(Anticipation Guide and Lesson 8-1)
8-1 Lesson Reading GuideMultiplying and Dividing Rational ExpressionsChapter 8
5Glencoe Algebra 2
Lesson 8-1
Get Ready for the LessonRead the introduction to Lesson 8-1 in your textbook. • Suppose that the Goodie Shoppe also sells a candy mixture made with4 pounds of chocolate mints and 3 pounds of caramels, then
of the mixture is mints and of the mixture is caramels. • If the store manager adds another ypounds of mints to the mixture, what fraction of the mixture will be mints?Read the Lesson1. a.In order to simplify a rational number or rational expression, the
numerator and and divide both of them by their b.A rational expression is undefined when its is equal to . To find the values that make the expression undefined, completely the original and set each factor equal to .2. a.To multiply two rational expressions, the and
multiply the denominators. b.To divide two rational expressions, by the of the .3. a.Which of the following expressions are complex fractions?
ii, iv, v i. ii. iii. iv. v. b.Does a complex fraction express a multiplication or division problem? division How is multiplication used in simplifying a complex fraction?Sample answer:To divide the numerator of the complex fraction by the denominator,multiply the numerator by the reciprocal of the denominator.
Remember What You Learned
4. One way to remember something new is to see how it is similar to something you already know. How can your knowledge of division of fractions in arithmetic help you tounderstand how to divide rational expressions?Sample answer:To divide rationalexpressions, multiply the first expression by the reciprocal of thesecond.This is the same "invert and multiply" process that is used whendividing arithmetic fractions.
?r 2 925?r? 35
?z? z1 zr?5 ?r?5 ?3 8 ??15 6 7 ?12 divisorreciprocal multiply numerators multiply 0 denominator factor 0 denominator greatest common factor denominator factor
4 ?y?7 ?y
?3 7 47Copyright © Glencoe/McGraw-Hill, a division of The McGraw-Hill Companies, Inc.NAME ______________________________________________ DATE______________ PERIOD _____
8 Anticipation GuideRational Expressions and Equations