An example of another way you can do this property is like this:
89*2=2(80+9)
You would break it down like so:
89*2=178
(80+9)=89
-then, again
89*2=178
Another Example:
60*3=3(60+0)
You would break it down like so:
60*3=180
(60+0)=60
-then, again
60*3=180
Math Q1 Project - Distributive Property
A blog all about what the distributive property is, and how it works!
Tuesday, October 25, 2011
Examples:
Here are a few examples of the Distributive Property:
You can use small numbers within your equations: 5(2+4)=10+20
OR
You can also use larger numbers: 13(72+39)= 936+507
This is the breakdown for the above problems:
1.) 5(2+4)=10+20 You can check to see if this equation is correct by doing this:
5*2=10 (2+4)=6 then 6*5=30 then you simply do 10+20=30
5*4=20 therefore 30=30
=
10+2
2.) 13(72+39)=936+507 You can check to see if this equation is correct by doing this:
13*72=936 (72+39)=111 then 111*13=1443 then you do 936+507=1443
13*39=507 therefore 1443=1443
=
936+507
You can use small numbers within your equations: 5(2+4)=10+20
OR
You can also use larger numbers: 13(72+39)= 936+507
This is the breakdown for the above problems:
1.) 5(2+4)=10+20 You can check to see if this equation is correct by doing this:
5*2=10 (2+4)=6 then 6*5=30 then you simply do 10+20=30
5*4=20 therefore 30=30
=
10+2
2.) 13(72+39)=936+507 You can check to see if this equation is correct by doing this:
13*72=936 (72+39)=111 then 111*13=1443 then you do 936+507=1443
13*39=507 therefore 1443=1443
=
936+507
Tuesday, October 11, 2011
Definition:
The Distributive property is the property in which terms in an expression may be expanded in a particular way to form an equivalent expression.
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