Write equations of the horizontal and the vertical lines that pass through the point 

​(negative 5−5​,00​)

To write the equations of the horizontal and vertical lines that pass through the point \((-5, 0)\), we can follow these steps:

### 1. Horizontal Line Equation
A horizontal line has a constant \(y\)-value for all points on the line. Since the point given is \((-5, 0)\), the \(y\)-value is 0.

The equation of the horizontal line is:
\[
y = 0
\]

### 2. Vertical Line Equation
A vertical line has a constant \(x\)-value for all points on the line. Since the point given is \((-5, 0)\), the \(x\)-value is \(-5\).

The equation of the vertical line is:
\[
x = -5
\]

### Summary
- **Horizontal Line:** \(y = 0\)
- **Vertical Line:** \(x = -5\)

Do you want more details or have any questions?

Here are some related questions:
1. What is the general form of the equation of a horizontal line?
2. What is the general form of the equation of a vertical line?
3. How do you determine the slope of a horizontal line?
4. How do you determine the slope of a vertical line?
5. Can a line be both horizontal and vertical? Why or why not?

**Tip:** Remember, a horizontal line has a slope of 0, while a vertical line has an undefined slope.

Learn how to write equations for horizontal and vertical lines passing through the point (-5, 0) in coordinate geometry. This problem explores the concepts of horizontal and vertical lines and provides step-by-step equations for each. Suitable for Grades 9-12.

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