The given equation is:

$y = -|x - 3|$

This represents an absolute value function that is flipped vertically due to the negative sign. The vertex of this function is at $(3,0)$, which means the graph should have its lowest point at $(3,0)$ and open downward.

However, the provided graph shows an absolute value function opening upwards, which corresponds to $y = |x - 3|$ rather than $y = -|x - 3|$. This indicates that the graph is incorrect for the given equation.

Would you like a detailed explanation on how to correctly plot this function? Here are five follow-up questions to deepen your understanding:

1. How do transformations affect the graph of an absolute value function?
2. What is the effect of a negative sign in front of the absolute value function?
3. How can we determine the vertex of an absolute value function?
4. How can we verify if a given graph matches an equation?
5. What is the domain and range of the function $y = -|x - 3|$?

Tip: The vertex of an absolute value function $y = a |x - h| + k$ is always at $(h, k)$.