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Coolmath Prealgebra
Properties lesson 5 - The Distributive Property   (page 1 of 2)
---- This prealgebra lesson defines and explains the distributive property.
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For this property, I'm going to start with the definition and, then, do an example after.
 

The Distributive Property:

a ( b + c ) = ab + ac

Where a, b and c are any real numbers.

First, let me remind you what it means when two letters are right next to each other in math.  This is an Algebra thing!

a x ( b + c ) = a x b  +  a x c
When two things are next to each other,
it means multiplication!

The distributive property is telling us how to deal with those parenthesis when we just have letters inside.  We're going to need this a lot in Algebra!  Remember that you always do what's in the parenthesis first...  But, in Algebra, you may not be able to add the b and the c...   So, this property tells you what to do... 

a ( b + c ) = ab + ac
You distribute the
a to the b and, then you distribute the a to the c.

Continued on the next page

 The printing, distribution and/or downloading of these lessons is strictly prohibited.

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