To simplify the expression \( 4(2x - 10) \), we apply the distributive property:

\[
4(2x - 10) = 4 \times 2x - 4 \times 10 = 8x - 40
\]

So, the simplified expression is:

\[
8x - 40
\]

Would you like any further details or clarifications? Here are 5 related questions to explore further:

1. How do you solve equations involving parentheses like this one?
2. What is the next step if you have an equation set equal to a number, like \( 8x - 40 = 0 \)?
3. How do you factor an expression like \( 8x - 40 \)?
4. How can you simplify more complex expressions with multiple variables?
5. What is the distributive property, and why is it important in algebra?

**Tip:** When simplifying expressions, always distribute multiplication over addition or subtraction first before combining like terms!

Learn how to simplify the algebraic expression 4(2x - 10) using the distributive property. This problem explores key algebra concepts and is suitable for students in Grades 6-8. A step-by-step solution is provided to help you understand the simplification process.

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