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The Distributive Property The Distributive Property

The Distributive Property - PowerPoint Presentation

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Uploaded On 2018-02-04

The Distributive Property - PPT Presentation

Of Multiplication By Ms Nunez Standards 3OA5 SWBAT identify distributive property SWBAT define distributive property SWBAT solve distributive property problems What is the Distributive Property ID: 627873

property distributive step distribute distributive property distribute step number break answer distributing add head top show 6x5 numbers 6x4

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Slide1

The Distributive Property

Of Multiplication

By: Ms. NunezSlide2

Standards3.OA.5SWBAT identify distributive property.

SWBAT define distributive property.

SWBAT solve distributive property problems.Slide3

What is the Distributive Property?

It’s when multiplying a number is the same as multiplying its addends by the number and then adding up the products!

For example: 6(4+5) is the same as 6x4 + 6x5 it all equals 54.Slide4

Let me show you!But wait, Ms.! When will I ever need to use this? What does distributive mean? First answer: Say you don’t know 6 x 9 off the top of your head. You can break down 9 and distribute to find the answer.

Second answer: Think about it. What does DISTRIBUTIVE mean? What do you do when you DISTRIBUTE something?

Hint: “Ms. Nunez distributes the worksheets to the class.”Slide5

Define DistributiveGreat! When you distribute something, you hand it out. So the 6 in 6 (4 + 5) is being DISTRIBUTED

to both the 4 and the 5, then all you do is add!

Show your work!

6 (4 + 5)

 6x4 + 6x5  24 + 30 =

54

!Slide6

Breakin’ It DownSo, as I said, you can use the Distributive Property to break down multiplication facts you may not remember off the top of your head.

For example: I forgot what 8 x 8 was, but I know I can break down one of these numbers.

So, I can make 8(5 + 3) and distribute the 8 to both 5 and 3.

I can do this because…what does 5 +3 equal? 8!Slide7

Step it out!Step 1: Identify the number that you will be DISTRIBUTING

.

Step 2:

DISTRIBUTE

the number to both factors in the parenthesis.

Step 3: Solve for both problems.

Step 4: Add them together.Slide8

Let’s try together.Example: 5(3 + 2)

What happens first?

Right, so 5 is the number I’m distributing. What two numbers am I distributing it to?

Yes! The 3 and the 2, it should look like this:

5x3 + 5x2

Now what?

Multiply & then Add!

5x3= 15, 5x2 = 10

15 + 10 = 25

So, 5(3 + 2) = 25Slide9

You try!7(2 + 8)

4(3 + 6)

2(1 + 4)

6(5 + 2)

9(7 + 1)