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The simplified form of the given expression \( 5v^8w^6 \cdot 4w^2 \cdot 2v \) is:

\[
40v^9w^8
\]

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Here are 5 related questions for practice:
1. How do you simplify expressions with exponents when multiplying like terms?
2. What are the laws of exponents for multiplying powers with the same base?
3. How would the answer change if there was a negative exponent in the expression?
4. Can you apply this technique to an expression with three or more different variables?
5. How would you simplify an expression if division was involved?

**Tip:** When multiplying terms with exponents, add the exponents if the bases are the same.

Multiply and simplify the expression 5v^8w^6 * 4w^2 * 2v.

Learn how to multiply and simplify the expression 5v^8w^6 * 4w^2 * 2v. This problem involves the laws of exponents, focusing on adding exponents when multiplying terms with the same base. Suitable for Grades 8-10.

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