To simplify \(-10(x - 6)\), follow the distributive property:

\[
-10(x - 6) = -10 \cdot x + (-10) \cdot (-6)
\]

This gives:

\[
-10x + 60
\]

So, \(-10(x - 6) = -10x + 60\).

Would you like more details on the distributive property or have any other questions?

Here are 5 related questions:
1. How would you solve \(-10(x - 6) = 30\) for \(x\)?
2. What is the result of \(-7(2x - 3)\)?
3. How does the distributive property apply to \(3(x + 4)\)?
4. How can you factor \( -10x + 60 \)?
5. What is the opposite of distributing, and how is it used?

**Tip:** When using the distributive property, always apply the multiplying factor to each term inside the parentheses.

Learn how to simplify the expression -10(x - 6) using the distributive property. This problem demonstrates how to apply the property to linear expressions, turning -10(x - 6) into -10x + 60. Suitable for students in Grades 6-8.

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