Rationalizing a Binomial Denominator Test #4

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In this section, we will learn how to rationalize a binomial denominator (two terms) along with how to rationalize any denominator that is
more than one single term. When we encounter a binomial denominator with a radical involved, we can’t simply multiply numerator and denominator
by the radical. We begin by learning about the conjugate. The conjugate is obtained by keeping the terms the same, and changing the sign between
the two. Once we have obtained the conjugate, we can use this to rationalize a binomial denominator. We will multiply the numerator and denominator
by the conjugate. This creates a scenario in the denominator that turns into the difference of two squares, once the multiplication is done. We will
then move into a more advanced scenario, rationalizing a trinomial denominator. For us to rationalize a denominator with more than two terms, we rely
on a grouping trick.

Rationalizing a Binomial Denominator Resources:

Videos:

Facts with Fowler - Video
Brian McLogan - Video
BrightStorm - YouTube - Video
Text Lessons:

Soft Schools - Text Lesson
MESACC - Text Lesson
WTAMU EDU - Text Lesson
Worksheets:

MESACC - Worksheet
Wallace - Worksheet
Math WareHouse - Practice
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