To find $h(-1)$, we need to look at the graph of the function $h(x)$ provided in the image.

1. Locate the point where $x = -1$ on the horizontal axis (x-axis).
2. From $x = -1$, trace vertically to the corresponding value of $h(x)$ on the graph.

After looking at the graph:

• At $x = -1$, the value of $h(x)$ seems to be $6$.

Thus, $h(-1) = 6$.

Would you like further details on the solution or have any additional questions?

Here are some related questions to further your understanding:

1. How do we find the value of a function from a graph?
2. What is the significance of the vertex in a parabolic graph like this?
3. How can we describe the shape and direction of the parabola for the function $h(x)$?
4. What are some common transformations that affect the graph of a quadratic function?
5. How would you solve $g(-1)$ using the formula for $g(x) = x + 2$?

Tip: When reading values from a graph, ensure you're interpreting the axes and scales correctly to avoid mistakes with small changes.