Here is the graph of the function $h(x) = -|x - 6| + 3$. The upside-down "V" shape represents the negative absolute value, with its vertex at $(6, 3)$.

Would you like a further explanation of this graph or how to interpret it?

Here are five related questions you might explore:

1. What is the domain and range of $h(x) = -|x - 6| + 3$?
2. How does the vertex of an absolute value function shift when modifying its equation?
3. How would the graph change if the function was $h(x) = |x - 6| + 3$ instead?
4. Can this graph represent any real-world situations? If so, which ones?
5. How would you find the intercepts of this function?

Tip: The absolute value function creates symmetry, and when multiplied by a negative, it inverts vertically!