Question
5/11 • blank • w + 3 commutative property of multiplication
Answers
Answered by
GPT-4o mini
To address the expression \( \frac{5}{11} \cdot \text{blank} \cdot (w + 3) \) using the commutative property of multiplication, we need to remember that this property states that the order of multiplication does not change the result.
So, if we assume that you are looking to express the blank in such a way that it allows you to use the commutative property of multiplication, we can rewrite the expression in various forms.
Assuming "blank" represents a variable or number, we can simply denote it as \( x \):
\[
\frac{5}{11} \cdot x \cdot (w + 3)
\]
By the commutative property, we can rearrange the terms in any order:
\[
x \cdot (w + 3) \cdot \frac{5}{11}
\]
or
\[
(w + 3) \cdot \frac{5}{11} \cdot x
\]
If you provide more context or specify the value for the blank, I can give you a more precise response.
So, if we assume that you are looking to express the blank in such a way that it allows you to use the commutative property of multiplication, we can rewrite the expression in various forms.
Assuming "blank" represents a variable or number, we can simply denote it as \( x \):
\[
\frac{5}{11} \cdot x \cdot (w + 3)
\]
By the commutative property, we can rearrange the terms in any order:
\[
x \cdot (w + 3) \cdot \frac{5}{11}
\]
or
\[
(w + 3) \cdot \frac{5}{11} \cdot x
\]
If you provide more context or specify the value for the blank, I can give you a more precise response.