The equation \( y = 5 \) represents a horizontal line on a Cartesian plane where the value of \( y \) is constantly 5, regardless of the value of \( x \). This means that every point on this line has coordinates of the form \( (x, 5) \), where \( x \) can be any real number.

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Here are 5 related questions:
1. What does the graph of \( y = 5 \) look like?
2. How do you find the slope of the line \( y = 5 \)?
3. What are the x-intercepts and y-intercepts of the line \( y = 5 \)?
4. How does the equation \( y = 5 \) change if you add or subtract a constant?
5. What happens if you multiply the equation \( y = 5 \) by a constant?

**Tip:** Horizontal lines like \( y = 5 \) always have a slope of zero because there is no change in \( y \) as \( x \) changes.

Explore the horizontal line equation y = 5, which represents a constant value of y on a Cartesian plane. Learn about its graph, slope, intercepts, and how changes affect the line. Ideal for students in Grades 6-8.

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