The expression you provided is:

\[
-2xy + y
\]

### Simplified Form
We can factor out a common term, \( y \), from both terms:

\[
y(-2x + 1)
\]

So, the factored form is:

\[
y(-2x + 1)
\]

### Summary:
The expression \( -2xy + y \) can be factored as \( y(-2x + 1) \).

Would you like a more detailed explanation or have any questions?

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Here are some related questions to explore:
1. How do you factor more complex algebraic expressions?
2. What are some techniques for factoring polynomials with more than two terms?
3. How does factoring help in solving equations?
4. How can the distributive property be used to expand and factor expressions?
5. What are the differences between factoring and simplifying expressions?

**Tip:** When factoring expressions, always look for common terms that can be factored out first!

Learn how to factor the algebraic expression -2xy + y by applying the distributive property. This problem covers key algebraic concepts like factoring and is suitable for students in Grades 7-9. Step-by-step explanation provided.

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