Use the Associative Property to simplify the expression (9x+3)+(2x−10)
to its simplest equivalent form
Using the associative property, we can rearrange the terms in any way as long as the order of the operations does not change.
(9x + 3) + (2x - 10) can be simplified by rearranging the terms as follows:
9x + 2x + 3 - 10
Combining like terms, we get:
11x - 7
So, the simplest equivalent form of (9x+3)+(2x−10) is 11x - 7.
actually, the commutative property was used, to get
9x+3+2x−10 = 9x+2x+3-10
You are correct, my mistake. The commutative property was used to rearrange the terms in the expression. So, using the commutative property, we can rearrange the terms as follows:
(9x + 3) + (2x - 10) = 9x + 2x + 3 - 10
Once again, combining like terms, we get:
11x - 7
So, the simplest equivalent form of (9x+3)+(2x−10) is 11x - 7. Thank you for pointing out the error.
To simplify the expression using the associative property, we will group like terms together.
The given expression is: (9x+3)+(2x−10)
First, let's simplify the expression inside the parentheses:
9x + 3 + 2x - 10
Next, let's group the like terms together:
(9x + 2x) + (3 - 10)
Combining the like terms:
11x - 7
Therefore, the simplified form of the expression (9x + 3) + (2x - 10) using the associative property is 11x - 7.
To simplify the expression (9x+3)+(2x−10) using the Associative Property, we need to group the like terms together.
Step 1: First, let's remove the parentheses without changing the signs of the terms inside.
(9x+3)+(2x−10)
Step 2: Next, follow the Associative Property, which states that you can group the terms in any way as long as you maintain the order of addition.
Let's group the terms with x together and the constant terms together:
(9x + 2x) + (3 - 10)
Step 3: Combine the like terms within each grouping:
11x - 7
So, using the Associative Property, the expression (9x+3)+(2x−10) simplifies to 11x - 7.