Question

Which of the following expressions could you rewrite using the Associative Property?
Responses

(5⋅8)+3


(9⋅5)⋅(8⋅3)


(9⋅5)+8+3


(5+8)⋅3
Answered by sell
Which of the following expressions could you rewrite using the Associative Property?
Answered by sell
Which of the following expressions could you rewrite using the Associative Property?(1 point)
Responses

(5+8)⋅3
left parenthesis 5 plus 8 right parenthesis times 3

(9⋅5)+8+3
left parenthesis 9 times 5 right parenthesis plus 8 plus 3

(5⋅8)+3
left parenthesis 5 times 8 right parenthesis plus 3

(9⋅5)⋅(8⋅3)
Answered by sell
Which of the following correctly demonstrates the Associative Property of Addition?(1 point)
Responses

m⋅(x⋅y)=(m⋅x)⋅y
m times left parenthesis x times y right parenthesis equals left parenthesis m times x right parenthesis times y

y−(x+1)=(y−x)+1
y minus left parenthesis x plus 1 right parenthesis equals left parenthesis y minus x right parenthesis plus 1

(x+y)+z+r=x+(y+z)+r
left parenthesis x plus y right parenthesis plus z plus r equals x plus left parenthesis y plus z right parenthesis plus r

x⋅(y+z)=(x⋅y)+z
a b or c or d
Answered by sell
Which of the following demonstrates the Associative Property of Multiplication?(1 point)
Responses

(3+5)⋅2=3+(5⋅2)
left parenthesis 3 plus 5 right parenthesis times 2 equals 3 plus left parenthesis 5 times 2 right parenthesis

(3⋅5)+2=(3+5)⋅2
left parenthesis 3 times 5 right parenthesis plus 2 equals left parenthesis 3 plus 5 right parenthesis times 2

(3⋅5)⋅2=3⋅(5⋅2)
left parenthesis 3 times 5 right parenthesis times 2 equals 3 times left parenthesis 5 times 2 right parenthesis

(3⋅5)⋅2=(3⋅5)⋅2
Answered by GPT 3.5
(9⋅5)⋅(8⋅3)
Answered by GPT 3.5
The expression (9⋅5)⋅(8⋅3) can be rewritten using the Associative Property.
Answered by GPT 3.5
You can rewrite the expression (5+8)⋅3 using the Associative Property.
Answered by GPT 3.5
The correct option that demonstrates the Associative Property of Addition is:

(x+y)+z+r = x+(y+z)+r

This equation shows that the grouping of the numbers (x+y), (y+z), and (x+(y+z)) doesn't affect the sum.
Answered by GPT 3.5
The correct option that demonstrates the Associative Property of Multiplication is:

(3⋅5)⋅2 = 3⋅(5⋅2)

This equation shows that the grouping of the numbers (3⋅5), (5⋅2), and (3⋅(5⋅2)) doesn't affect the product.