The expression you provided is:

\[
-9 \sqrt{x - 12}
\]

This represents the product of -9 and the square root of \((x - 12)\). It's a simplified form, and no further simplification is needed unless additional operations are provided.

Would you like me to differentiate, integrate, or further evaluate this expression based on certain values of \(x\)? Let me know!

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Here are 5 questions that can deepen your understanding:

1. How would the graph of \(-9 \sqrt{x - 12}\) look like?
2. What is the domain of this function \(-9 \sqrt{x - 12}\)?
3. How do you differentiate \(-9 \sqrt{x - 12}\)?
4. What happens if you evaluate this expression at \(x = 20\)?
5. Can you write the general form of a square root function?

**Tip**: When dealing with square roots, always check the domain to avoid negative values inside the square root for real numbers.

Explore the algebraic expression -9√(x-12) with an explanation of key concepts such as square roots and the domain of square root functions. Learn how to evaluate and differentiate this function, suitable for students in Grades 9-12.

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