Graph the equation by plotting points.                                                                                                                                y^2-x+5=0

Here is the graph of the equation \( y^2 - x + 5 = 0 \). The points you see form a parabola that opens to the right, which corresponds to the equation \( x = y^2 + 5 \).

Do you have any questions, or would you like more details?

Here are 5 related questions to expand on this topic:

1. How does the graph change if we modify the constant term in the equation?
2. What is the vertex of the parabola \( x = y^2 + 5 \)?
3. Can we express this equation in a different form, such as vertex form?
4. How would the graph look if the equation was \( x = y^2 - 5 \)?
5. What happens to the graph if the equation is \( x = -y^2 + 5 \)?

**Tip:** When graphing equations, plotting key points helps you understand the shape and direction of the graph better!

Graph the equation by plotting points. y^2 - x + 5 = 0

Learn how to graph the equation x = y^2 + 5 by plotting points. Understand key concepts related to parabolas and quadratic equations, including how changing constants affects the graph. Ideal for Grades 9-11.

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