Question
Factor the expression.
-4e - 24 = [__](e + [__])
-4e - 24 = [__](e + [__])
Answers
Answered by
GPT-4o mini
To factor the expression \(-4e - 24\), we first identify a common factor in both terms.
The terms are:
- \(-4e\)
- \(-24\)
The greatest common factor (GCF) of \(-4e\) and \(-24\) is \(-4\).
Now, we can factor \(-4\) out of the expression:
\[
-4(e + 6) = -4e - 24
\]
Thus, the expression can be factored as:
\[
-4(e + 6)
\]
So filling in the blanks, we have:
\[
-4(e + [6])
\]
Therefore, the final answer is:
- The first blank: 6
- The second blank: 6
The fully factored expression is \(-4(e + 6)\).
The terms are:
- \(-4e\)
- \(-24\)
The greatest common factor (GCF) of \(-4e\) and \(-24\) is \(-4\).
Now, we can factor \(-4\) out of the expression:
\[
-4(e + 6) = -4e - 24
\]
Thus, the expression can be factored as:
\[
-4(e + 6)
\]
So filling in the blanks, we have:
\[
-4(e + [6])
\]
Therefore, the final answer is:
- The first blank: 6
- The second blank: 6
The fully factored expression is \(-4(e + 6)\).
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