Use the Commutative Property of Multiplication to rewrite the algebraic expression:  k17⋅z33

 .

To apply the Commutative Property of Multiplication to the expression \( k \cdot 17 \cdot z \cdot 33 \), you can rearrange the factors in any order.

For example:

\[
k \cdot 17 \cdot z \cdot 33 = 17 \cdot 33 \cdot k \cdot z
\]

or

\[
k \cdot 17 \cdot z \cdot 33 = z \cdot k \cdot 33 \cdot 17
\]

All of these expressions are equivalent due to the Commutative Property of Multiplication.

Would you like more details or have any questions?

Here are 8 related questions:
1. Can you use the Commutative Property to simplify an expression with only two factors?
2. What is the benefit of using the Commutative Property when simplifying algebraic expressions?
3. How does the Commutative Property help in solving equations?
4. Can the Commutative Property be used in polynomial multiplication?
5. Is there a difference between the Commutative Property in addition and multiplication?
6. How would you apply the Commutative Property to an expression with more than four factors?
7. What is the relationship between the Commutative Property and the Distributive Property?
8. Can the Commutative Property be applied to expressions involving variables and constants equally?

**Tip:** Rearranging factors using the Commutative Property can make complex expressions easier to work with, especially when performing operations like factoring or expanding.

Learn how to rewrite the algebraic expression k17⋅z33 using the Commutative Property of Multiplication. Understand the principle of rearranging factors in algebraic expressions to simplify calculations and solve problems. Suitable for students in Grades 6-8.

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