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Which two statements are correct when simplifying this expression? −7(9x − 5)Question
Which two statements are correct when simplifying this expression?
-7(9x-5)
-7(9x-5)
Answers
Answered by
GPT-4o mini
To simplify the expression \(-7(9x - 5)\), we can distribute \(-7\) to both terms inside the parentheses. Here are the steps:
1. Distribute \(-7\) to \(9x\):
\[
-7 \cdot 9x = -63x
\]
2. Distribute \(-7\) to \(-5\):
\[
-7 \cdot -5 = 35
\]
Now combine these results:
\[
-7(9x - 5) = -63x + 35
\]
So, the two correct statements when simplifying the expression \(-7(9x - 5)\) are:
1. \(-7\) times \(9x\) equals \(-63x\).
2. \(-7\) times \(-5\) equals \(35\).
Thus, the simplified expression is:
\[
-63x + 35
\]
1. Distribute \(-7\) to \(9x\):
\[
-7 \cdot 9x = -63x
\]
2. Distribute \(-7\) to \(-5\):
\[
-7 \cdot -5 = 35
\]
Now combine these results:
\[
-7(9x - 5) = -63x + 35
\]
So, the two correct statements when simplifying the expression \(-7(9x - 5)\) are:
1. \(-7\) times \(9x\) equals \(-63x\).
2. \(-7\) times \(-5\) equals \(35\).
Thus, the simplified expression is:
\[
-63x + 35
\]
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