eqution with a vertical line through (3,-2)

A vertical line is characterized by having an undefined slope and is described by an equation where \( x \) is constant. The equation of a vertical line that passes through the point \( (3, -2) \) will have the form:

\[
x = 3
\]

This means that for every point on the line, the \( x \)-coordinate is always 3, regardless of the \( y \)-coordinate.

Would you like to explore more about vertical lines, or do you have any other questions related to this topic?

### Relative Questions:
1. How would you write the equation of a horizontal line passing through \( (3, -2) \)?
2. What is the difference between the equations of vertical and horizontal lines?
3. How can you determine the slope of a line that is neither vertical nor horizontal?
4. How do you find the equation of a line given two points?
5. What happens to the equation if the vertical line moves to \( x = -3 \)?

### Tip:
Remember, vertical lines are always of the form \( x = \text{constant} \), and they do not have a slope (or their slope is undefined).

Understand how to write the equation of a vertical line passing through the point (3, -2) in geometry. A vertical line has an undefined slope and is described by the equation x = 3. Learn more about vertical lines and their characteristics.

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