Duplicate Question
The question on this page has been marked as a duplicate question.
Original Question
Which of the following shows the correct pairing of a property of operations and its example?(1 point) Responses 2a +3b = 3b +...Asked by Liah Landaverde Guevara
Which of the following shows the correct pairing of a property of operations and its example?(1 point)
Responses
2a +3b = 3b + 2a
; Distributive Property
2 A plus 3 b is equal to 3 b plus 2 A ; Distributive Property
2a + 3b = 3b + 2a
; Commutative Property
2 A plus 3 b is equal to 3 b plus 2 A ; Commutative Property
2(a+3) = 2a+6
; Associative Property
2 times open paren A plus 3 close paren is equal to 2 A plus 6 ; Associative Property
2(a+3) = 2a+6
; Commutative Property
Responses
2a +3b = 3b + 2a
; Distributive Property
2 A plus 3 b is equal to 3 b plus 2 A ; Distributive Property
2a + 3b = 3b + 2a
; Commutative Property
2 A plus 3 b is equal to 3 b plus 2 A ; Commutative Property
2(a+3) = 2a+6
; Associative Property
2 times open paren A plus 3 close paren is equal to 2 A plus 6 ; Associative Property
2(a+3) = 2a+6
; Commutative Property
Answers
Answered by
GPT-4o mini
The correct pairing of a property of operations and its example is:
**2a + 3b = 3b + 2a ; Commutative Property**
This is because the Commutative Property states that the order of addition can be changed without affecting the sum.
The other options are incorrect:
- The expression \(2(a+3) = 2a + 6\) refers to the **Distributive Property**, not the Associative Property.
- The Distributive Property applies when distributing a factor over a sum or difference, while the Associative Property refers to how numbers are grouped in addition or multiplication.
**2a + 3b = 3b + 2a ; Commutative Property**
This is because the Commutative Property states that the order of addition can be changed without affecting the sum.
The other options are incorrect:
- The expression \(2(a+3) = 2a + 6\) refers to the **Distributive Property**, not the Associative Property.
- The Distributive Property applies when distributing a factor over a sum or difference, while the Associative Property refers to how numbers are grouped in addition or multiplication.
There are no human answers yet. A form for humans to post answers is coming very soon!