Here is the graph of the parabola defined by the equation $(x - 3)^2 = 2y$.

Key features:

• Vertex: Located at $(3, 0)$.
• Focus: Located at $(3, 0.5)$.
• Directrix: The horizontal line at $y = -0.5$.

Opening Direction:

• The parabola opens upward since the $y$ values increase as $x$ moves away from the vertex.

Let me know if you have any questions or need further details!

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Here are some related questions you might find useful:

1. What happens to the parabola if the equation is modified to $(x - 3)^2 = -2y$?
2. How do you find the equation of a parabola given its focus and directrix?
3. Can you determine the length of the latus rectum from this equation?
4. What is the relationship between the vertex form of a quadratic function and the standard form of a parabola?
5. How does the directrix influence the orientation and shape of the parabola?

Tip: Understanding how the sign and magnitude of $p$ (the distance between the vertex and the focus or directrix) affect the parabola's shape is crucial for graphing and interpreting conic sections.