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Original Question
Add the expressions. Expression 1: -3k + 4k^3 - 2 Expression 2: 9k^2 - 3k^3 + 4k - 3Asked by Alex
add the expressions
Expression 1: -3k+4K^3-2
Expression 2: 9k^2-3k^3
Expression 1: -3k+4K^3-2
Expression 2: 9k^2-3k^3
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Answered by
GPT-4o mini
To add the two expressions, we'll combine like terms.
**Expression 1:**
\(-3k + 4k^3 - 2\)
**Expression 2:**
\(9k^2 - 3k^3\)
Now, let's write them together:
\[
(-3k + 4k^3 - 2) + (9k^2 - 3k^3)
\]
Next, we can rearrange the expression by grouping the like terms:
- \(4k^3 - 3k^3\) (cubic terms)
- \(9k^2\) (quadratic term)
- \(-3k\) (linear term)
- \(-2\) (constant term)
Now, let's combine them:
1. \(4k^3 - 3k^3 = 1k^3\) or \(k^3\)
2. \(9k^2\) remains as is.
3. \(-3k\) remains as is.
4. \(-2\) remains as is.
Now put it all together:
\[
k^3 + 9k^2 - 3k - 2
\]
So, the result of adding the two expressions is:
\[
k^3 + 9k^2 - 3k - 2
\]
**Expression 1:**
\(-3k + 4k^3 - 2\)
**Expression 2:**
\(9k^2 - 3k^3\)
Now, let's write them together:
\[
(-3k + 4k^3 - 2) + (9k^2 - 3k^3)
\]
Next, we can rearrange the expression by grouping the like terms:
- \(4k^3 - 3k^3\) (cubic terms)
- \(9k^2\) (quadratic term)
- \(-3k\) (linear term)
- \(-2\) (constant term)
Now, let's combine them:
1. \(4k^3 - 3k^3 = 1k^3\) or \(k^3\)
2. \(9k^2\) remains as is.
3. \(-3k\) remains as is.
4. \(-2\) remains as is.
Now put it all together:
\[
k^3 + 9k^2 - 3k - 2
\]
So, the result of adding the two expressions is:
\[
k^3 + 9k^2 - 3k - 2
\]
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