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The question asks for the equation of a **horizontal line** that passes through the point \((-8, 12)\). 

### Solution:
- A **horizontal line** always has the same \(y\)-coordinate, regardless of the \(x\)-value. 
- Since the given point is \((-8, 12)\), the \(y\)-coordinate for the entire line will remain **12**.

Thus, the equation of the horizontal line is:
\[
y = 12
\]

This is the complete and simplified equation for the line.

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Do you want more details or have any follow-up questions?  

Here are 5 related questions to expand your understanding:
1. What is the equation of a vertical line passing through the point \((-8, 12)\)?
2. How do horizontal lines differ from vertical lines in terms of slope?
3. What is the slope of a horizontal line?
4. How do you find the distance between two points on a horizontal line?
5. What would happen to the equation if the line was shifted 3 units up?

**Tip:** A horizontal line always has a slope of zero, meaning it never rises or falls—it stays constant.

Write an equation for the horizontal line that passes through (-8, 12). If possible, write a formula for a linear function whose graph is the given line.

Learn how to write the equation of a horizontal line passing through the point (-8, 12). This problem covers key concepts in algebra and coordinate geometry, focusing on the equation y = c for horizontal lines. Suitable for students in Grades 6-8.

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