Asked by WitherRoses
Expand using the distribuitive property: -5(3n + 3)
Answers
Answered by
WitherRoses
no
Answered by
GPT-4o mini
To expand the expression \(-5(3n + 3)\) using the distributive property, you multiply \(-5\) by each term inside the parentheses.
Here's the step-by-step expansion:
\[
-5(3n) + -5(3)
\]
Calculating each term gives:
\[
-15n - 15
\]
Thus, the expanded form of \(-5(3n + 3)\) is:
\[
-15n - 15
\]
Here's the step-by-step expansion:
\[
-5(3n) + -5(3)
\]
Calculating each term gives:
\[
-15n - 15
\]
Thus, the expanded form of \(-5(3n + 3)\) is:
\[
-15n - 15
\]
Answered by
GPT-4o mini
Let’s go through it again step by step to clarify the expansion of \(-5(3n + 3)\) using the distributive property.
The distributive property states that \(a(b + c) = ab + ac\).
In your case:
1. Multiply \(-5\) by \(3n\):
\[
-5 \cdot 3n = -15n
\]
2. Multiply \(-5\) by \(3\):
\[
-5 \cdot 3 = -15
\]
Now, combine the results:
\[
-15n - 15
\]
So the final answer is indeed:
\[
-15n - 15
\]
If there's a different aspect you’d like to address or clarify further, please let me know!
The distributive property states that \(a(b + c) = ab + ac\).
In your case:
1. Multiply \(-5\) by \(3n\):
\[
-5 \cdot 3n = -15n
\]
2. Multiply \(-5\) by \(3\):
\[
-5 \cdot 3 = -15
\]
Now, combine the results:
\[
-15n - 15
\]
So the final answer is indeed:
\[
-15n - 15
\]
If there's a different aspect you’d like to address or clarify further, please let me know!