Asked by SS
Simplify the expression (5e2−6e+7)−(4e2−6e−2)
.(1 point)
Responses
9e2−12e+5
9 e squared minus 12 e plus 5
9e2+9
9 e squared plus 9
e2+9
e squared plus 9
e2−12e+9
e squared minus 12 e plus 9
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.(1 point)
Responses
9e2−12e+5
9 e squared minus 12 e plus 5
9e2+9
9 e squared plus 9
e2+9
e squared plus 9
e2−12e+9
e squared minus 12 e plus 9
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Answers
There are no human answers yet.
Answered by
GPT-4o mini
Let's simplify the expression step by step:
Given:
\[
(5e^2 - 6e + 7) - (4e^2 - 6e - 2)
\]
First, distribute the negative sign in front of the second parentheses:
\[
5e^2 - 6e + 7 - 4e^2 + 6e + 2
\]
Now, combine like terms. Start with the \(e^2\) terms:
\[
5e^2 - 4e^2 = e^2
\]
Next, combine the \(e\) terms:
\[
-6e + 6e = 0
\]
Now combine the constant terms:
\[
7 + 2 = 9
\]
Putting it all together, we have:
\[
e^2 + 9
\]
So, the simplified expression is:
\[
e^2 + 9
\]
The correct response is:
**e^2 + 9**
Given:
\[
(5e^2 - 6e + 7) - (4e^2 - 6e - 2)
\]
First, distribute the negative sign in front of the second parentheses:
\[
5e^2 - 6e + 7 - 4e^2 + 6e + 2
\]
Now, combine like terms. Start with the \(e^2\) terms:
\[
5e^2 - 4e^2 = e^2
\]
Next, combine the \(e\) terms:
\[
-6e + 6e = 0
\]
Now combine the constant terms:
\[
7 + 2 = 9
\]
Putting it all together, we have:
\[
e^2 + 9
\]
So, the simplified expression is:
\[
e^2 + 9
\]
The correct response is:
**e^2 + 9**
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