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The graph you provided shows a parabolic curve with distinct x-intercepts. From the graph, the x-intercepts (the points where the curve crosses the x-axis) are at \( x = -3 \) and \( x = 0 \). 

Based on the provided choices, the correct x-intercepts of the graphed function are \( (-3, 0) \) and \( (0, 0) \). However, none of the answer choices exactly match this. The closest match that includes \((-3, 0)\) as one of the intercepts is \((-3, 0)\) and \( (1, 0) \), even though \( (1, 0) \) is not actually an intercept of the curve shown in the graph. This suggests there might be a mistake in the choices or in the interpretation of the graph.

Would you like to go over how to determine the x-intercepts from a graph or any other details? Here are some related questions you might consider:

1. How do you find the vertex of the parabola shown in the graph?
2. Can you explain how the x-intercepts relate to the factored form of a quadratic equation?
3. What would be the y-intercept of this parabola?
4. How does the axis of symmetry relate to the vertex and x-intercepts?
5. What is the possible equation for this parabola?

**Tip:** Always check the scale and the points carefully when identifying intercepts or other specific points on a graph.

What are the x-intercepts of the graphed function?

Learn how to find the x-intercepts of a quadratic function by analyzing a graph. This problem covers key algebraic concepts, including identifying x-intercepts and understanding the zero product property. Suitable for students in Grades 8-10.

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