Rational Expressions -Introduction
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This document defines rational algebraic expressions and provides examples. A rational algebraic expression is a fraction of polynomials where the numerator and denominator are polynomials and the denominator is not equal to zero. The lesson aims to define rational algebraic expressions and identify them through examples and activities to recall knowledge about polynomials and distinguish rational expressions from polynomials.
Rational Expressions -Introduction
- 1. Rational Algebraic Expressions Lorie Jane L. Letada Module 3
- 2. At the end of this lesson, you are expected to: ? define a rational algebraic expression; and ? identify a rational algebraic expression. Objectives
- 3. Let¡¯s recall your knowledge about polynomials. Review
- 5. What¡¯s New
- 6. What is it The expressions which are not polynomials are called rational algebraic expressions so how do you describe an algebraic expression?
- 7. Example 1.
- 8. Activity 2. AM I RATIONAL?
- 9. What I need to remember ? A rational algebraic expression is a fraction of polynomials with the symbol ? ? , where P as the numerator and Q as the denominator are polynomials and Q must not be equal to zero (0)
- 10. ¡°To accomplish great things , we must not only act but also dream. Not only plan, but also believe.¡± ¨C Anatole France