Distributive property, also commonly known as the distributive law of multiplication, helps to factor and expand linear expressions. This property is applicable for subtraction as well as addition. This property comes in handy when we solve complex problems of topics like trigonometry, algebra and so on. The main use of this property is to make our calculations easier and faster.
The distributive property can be expressed in the following manner:
X ( M + N) = (X * M) + (X * N) |
Let us understand how to solve questions of distributive property and factoring using an example.
Example: Solve 24 6 using the distributive property.
Solution:
Since distributive property must be used, we will write 24 as 6 + 18.
Thus, 24 6 = (6 + 18) 6.
Now, we will distribute the operation of division for each of the factors.
=> (6 6) + (18 6) = 1 + 3 = 4.
You can download and print these super fun distributive property and factoring worksheet pdf for your students. You can also try our Distributive Property (Factoring) Problems
as well for a better understanding of the concepts.
The distributive property can be expressed in the following manner:
X ( M + N) = (X * M) + (X * N) |
Let us understand how to solve questions of distributive property and factoring using an example.
Example: Solve 24 6 using the distributive property.
Solution:
Since distributive property must be used, we will write 24 as 6 + 18.
Thus, 24 6 = (6 + 18) 6.
Now, we will distribute the operation of division for each of the factors.
...
