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Here is the graph of the equation \( y = -\frac{1}{7}(x-7)(x+7) \). The parabola opens downwards, and the roots are at \( x = 7 \) and \( x = -7 \).

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Here are some questions you might consider asking:
1. How do you find the vertex of this parabola?
2. Can you show the steps to derive the equation from the factored form?
3. What are the axis of symmetry and the vertex coordinates for this parabola?
4. How do the coefficients affect the shape and orientation of the parabola?
5. Can you explain the process of graphing a quadratic equation step-by-step?

**Tip:** When graphing quadratic equations, always identify the roots, vertex, and axis of symmetry to help sketch the graph accurately.

Explore the graph of the quadratic equation y = -1/7(x-7)(x+7). Learn about its roots, vertex, and axis of symmetry with a step-by-step guide. Suitable for students in Grades 9-12.

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