Yes, the operation we performed is algebraic. Specifically, it's part of **polynomial algebra**, where we work with expressions involving variables and coefficients.

In this case, we manipulated an algebraic expression by subtracting one polynomial term from another. The algebraic process involved recognizing that subtracting a negative term is equivalent to adding the positive version of that term, which is a common operation in algebra.

Would you like further details or have any questions?

Here are some related questions you might find interesting:
1. What is a polynomial in algebra?
2. How do you simplify algebraic expressions involving multiple variables?
3. What are the basic operations in algebra?
4. How can you factor the expression \(3y^2 + 2y\)?
5. What are like terms in algebra, and how do you combine them?

**Tip:** Understanding how to manipulate algebraic expressions is fundamental in solving more complex equations and problems in algebra.

Explore polynomial algebra and learn how to subtract polynomial terms. This problem involves manipulating algebraic expressions by subtracting one polynomial term from another. It's a fundamental operation in algebra, essential for solving equations and understanding polynomial structures.

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