'Multiplying rational expressions' presentation slideshows

Intermediate Algebra

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Multiply and divide rational expressions.

Objective. Multiply and divide rational expressions. The rules for multiplying rational expressions are the same as the rules for multiplying fractions. You multiply the numerators, and you multiply the denominators. Example 1A: Multiplying Rational Expressions. Multiply. Simplify your answer.

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Chapter 6 Rational Expressions, Functions, and Equations

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ACT Do Now

ACT Do Now. 6 Questions, 8 Minutes. Rational Expressions. Pollution IN Chicago.

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Bellwork

Bellwork. Let and Find and and state the domain of each. Then evaluate and 2 . Let and Find and

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Rational Expressions

Rational Expressions. Information. Rational expressions. Remember, a rational number is any number that can be written in the form , where a and b are integers and b ? 0. a. b. Numbers written in this form are called fractions.

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8.2 Multiplying Rational Expressions

8.2 Multiplying Rational Expressions. CORD Math Mrs. Spitz Fall 2006. Objectives:. Students should be able to multiply rational expressions, State excluded values, and Factor and simplify rational expressions. Assignment. Pg. 313 #3-32 all. Introduction.

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Algebra

Algebra. 11.5 Multiplying and Dividing Rational Expressions. Multiplying Fractions. When you multiply fractions, you multiply:. NUMERATOR x NUMERATOR. DENOMINATOR x DENOMINATOR. But first, you can simplify by reducing fractions and cross-canceling common factors. 5. 25. 1. 5.

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10.2 Multiplying Rational Expressions

10.2 Multiplying Rational Expressions. Standard 13.0: Multiply Rational Expressions. Multiplying Fractions. Rules for Multiplying Rational Expressions. Factor. Reduce. Multiply your remaining factors. Check to see if you can reduce again. #3 Multiply. Simplify the Product.

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Multiplying and Dividing Radical Expressions

Multiplying and Dividing Radical Expressions. Multiplying Rational Expressions. If and are real numbers, then . Examples. Dividing Radical Expressions. If and are real number and b ?0, then. Examples. Rationalizing the Denominator.

323 views • 6 slides