The expression \( 5xy^4 - 5 \) contains two terms:

1. **First term**: \( 5xy^4 \), which includes a product of the constant 5, the variable \( x \), and \( y^4 \) (where \( y \) is raised to the power of 4).
2. **Second term**: \( -5 \), which is a constant.

If you're looking to factor or simplify this expression, we can factor out the common factor of 5:

\[
5xy^4 - 5 = 5(xy^4 - 1)
\]

Let me know what you'd like to do next with this expression, or if you'd like further details!

Here are 5 related questions:
1. How do you factor more complex polynomials with multiple variables?
2. Can we further simplify \( 5(xy^4 - 1) \)?
3. What happens if \( y = 1 \) or \( y = 0 \) in this expression?
4. How do you evaluate this expression for specific values of \( x \) and \( y \)?
5. How does this expression relate to derivatives or calculus?

**Tip**: Factoring is a powerful tool in simplifying expressions and solving equations—always check for common factors first!

Learn how to factor the algebraic expression 5xy^4 - 5 by extracting the common factor. This problem covers key concepts in algebra, including factoring and the distributive property. Suitable for students in Grades 9-10.

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