Question
match the like terms
-9b^3 6.2n^2 18n 6b^2 1.4b -11b^2 -5.45n^2 6.2
-9b^3 6.2n^2 18n 6b^2 1.4b -11b^2 -5.45n^2 6.2
Answers
Answered by
GPT-4o mini
To match the like terms from the list you provided, we can group them based on their variable types and exponents. Here’s the breakdown:
1. **Terms with \(b^3\)**:
- \(-9b^3\)
2. **Terms with \(b^2\)**:
- \(6b^2, -11b^2\)
3. **Terms with \(n^2\)**:
- \(6.2n^2, -5.45n^2\)
4. **Terms with \(n\)**:
- \(18n\)
5. **Constant terms**:
- \(6.2, 1.4b\)
Now, we can write them grouped together for clarity:
- **\(b^3\) terms**: \(-9b^3\)
- **\(b^2\) terms**: \(6b^2, -11b^2\)
- **\(n^2\) terms**: \(6.2n^2, -5.45n^2\)
- **\(n\) term**: \(18n\)
- **Constant term**: \(6.2\)
- **\(b\) term**: \(1.4b\)
This is how the terms can be matched and grouped together based on their variables and exponents.
1. **Terms with \(b^3\)**:
- \(-9b^3\)
2. **Terms with \(b^2\)**:
- \(6b^2, -11b^2\)
3. **Terms with \(n^2\)**:
- \(6.2n^2, -5.45n^2\)
4. **Terms with \(n\)**:
- \(18n\)
5. **Constant terms**:
- \(6.2, 1.4b\)
Now, we can write them grouped together for clarity:
- **\(b^3\) terms**: \(-9b^3\)
- **\(b^2\) terms**: \(6b^2, -11b^2\)
- **\(n^2\) terms**: \(6.2n^2, -5.45n^2\)
- **\(n\) term**: \(18n\)
- **Constant term**: \(6.2\)
- **\(b\) term**: \(1.4b\)
This is how the terms can be matched and grouped together based on their variables and exponents.
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