It looks like you've written the equation $y = x^2$. This is a simple quadratic equation, where $y$ is equal to the square of $x$.

This equation represents a parabola that opens upwards, with its vertex at the origin (0, 0). The graph of $y = x^2$ is symmetrical about the y-axis, and the rate of increase of $y$ gets steeper as $x$ moves away from zero, both in the positive and negative directions.

Would you like help with graphing this equation, or do you need more details about its properties?

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Here are some related questions:

1. What are the key features of the graph of $y = x^2$?
2. How do transformations (like shifting or scaling) affect the graph of $y = x^2$?
3. How can you find the roots of the equation $y = x^2$?
4. What is the vertex form of a quadratic equation?
5. How would you solve the equation $x^2 = 4$?

Tip: For quadratic functions, the graph is always a parabola. Identifying its vertex and axis of symmetry can help you quickly sketch its graph.