The expression **2z²** is already in its simplest form. However, depending on the context, it can be rewritten in a few different ways:

1. **2 * z²** – separating the constant and the variable for clarity.
2. **z² + z²** – expressing it as a sum of two equal terms.
3. **z * 2z** – factoring out part of the expression.

Would you like a specific type of rewriting, or are you looking for a different form?

Let me know if you'd like further details, or have any questions!

Here are five related questions you might find useful:
1. How do you factor quadratic expressions like \( z^2 + 2z + 1 \)?
2. How do you simplify terms with exponents like \( z^3 \times z^2 \)?
3. What are the properties of exponents in algebra?
4. How would you graph a quadratic function such as \( 2z^2 \)?
5. How can you solve equations like \( 2z^2 = 8 \)?

**Tip**: When dealing with exponents, remember that multiplying like bases adds their exponents, i.e., \( z^a \times z^b = z^{a+b} \).

Explore different ways to rewrite the expression 2z², including separating constants and variables, expressing it as a sum of equal terms, or factoring out parts of the expression. This guide covers key algebraic concepts and properties of exponents. Suitable for students in Grades 6-8.

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