Let's analyze the line equation $y = -2$.

This is a horizontal line, as the value of $y$ remains constant, regardless of $x$.

Key Characteristics:

• Slope: $0$ (since it's a horizontal line).
• Y-intercept: The point where the line crosses the y-axis is $(0, -2)$.
• X-intercept: Since the line is horizontal and never touches the x-axis, there is no x-intercept.

Graphing:

This line will be parallel to the x-axis and will pass through the point $y = -2$ on the y-axis.

Let me summarize the intercepts:

• X-intercept: None
• Y-intercept: $(0, -2)$

Would you like to see a graph or dive into more details?

Here are some related questions you might find interesting:

1. How do you find intercepts for other types of lines?
2. How does a vertical line equation look in comparison?
3. What are the properties of lines with a slope of zero?
4. How can we graph more complex lines with both x- and y-intercepts?
5. How would the graph change if the equation was $x = -2$?

Tip: Horizontal lines always have the form $y = \text{constant}$, where the slope is zero.