It seems your query got cut off. However, based on what you provided, here is an explanation of limits involving the functions $f(x)$, $g(x)$, and $h(x)$.

Given:

• $\lim_{x \to -4} f(x) = 1$
• $\lim_{x \to -4} g(x) = 10$
• $\lim_{x \to -4} h(x)$ is incomplete.

Please provide the full expression for $\lim_{x \to -4} h(x)$ so that I can assist you further.

Do you want more details or have any questions?

Here are five questions you might explore next:

1. What happens if $\lim_{x \to -4} h(x)$ equals a specific value?
2. How do you find the limit of a sum of functions?
3. What if $\lim_{x \to -4} h(x)$ does not exist?
4. How would these limits change if $x$ approaches a different value?
5. What is the significance of limits in determining the behavior of functions?

Tip: When dealing with limits, always check if the function is continuous at the point you're approaching. This can simplify your calculations.