From the graph provided, we need to find the values of the function $f$ at two specific points: $f(-14)$ and $f(-4)$.

Steps:

1. Find $f(-14)$:

   • Locate $x = -14$ on the graph.
   • The point corresponding to $x = -14$ is $(-14, -4)$.
   • Therefore, $f(-14) = -4$.

2. Find $f(-4)$:

   • Locate $x = -4$ on the graph.
   • The point corresponding to $x = -4$ is $(-4, -4)$.
   • Therefore, $f(-4) = -4$.

Final answers:

• $f(-14) = -4$
• $f(-4) = -4$

Would you like more details or have any other questions?

Here are 5 related questions to explore further:

1. How do we interpret other points on the graph of $f$?
2. What is the behavior of $f(x)$ around its critical points?
3. How can you find the maximum or minimum values of $f(x)$ from the graph?
4. What is the domain and range of this function $f(x)$?
5. How can you determine if $f(x)$ is increasing or decreasing from the graph?

Tip: When analyzing function values from a graph, always carefully check both the x-coordinate and y-coordinate to ensure accuracy.