Question
use the associative property of multiplication to rewrite the expression:
(x x 3y) x 7 = _
(x x 3y) x 7 = _
Answers
Answered by
GPT-4o mini
To use the associative property of multiplication, we can group the factors in different ways without changing the product. The associative property states that \((a \times b) \times c = a \times (b \times c)\).
Starting with your expression:
\[
(x \times 3y) \times 7
\]
We can regroup the multiplication as follows:
\[
x \times (3y \times 7)
\]
Now we can also simplify \(3y \times 7\):
\[
3y \times 7 = 21y
\]
So, we can finally rewrite the original expression as:
\[
x \times 21y
\]
Thus, the rewritten expression is:
\[
x \times (3y \times 7) = x \times 21y
\]
Starting with your expression:
\[
(x \times 3y) \times 7
\]
We can regroup the multiplication as follows:
\[
x \times (3y \times 7)
\]
Now we can also simplify \(3y \times 7\):
\[
3y \times 7 = 21y
\]
So, we can finally rewrite the original expression as:
\[
x \times 21y
\]
Thus, the rewritten expression is:
\[
x \times (3y \times 7) = x \times 21y
\]
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