To solve for $(h \circ f)(x)$, which represents the composition of two functions $h(x)$ and $f(x)$, you apply the function $h$ to the result of $f(x)$. In other words:

$(h \circ f)(x) = h(f(x))$

To give you a specific solution, I'd need the explicit forms of $h(x)$ and $f(x)$. Could you provide these functions?

If not, I can explain the general process more deeply. Let me know how you'd like to proceed!

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Here are 5 related questions to think about:

1. What is the difference between $h(x)$ and $(h \circ f)(x)$?
2. Can you provide examples of functions $h(x)$ and $f(x)$ for us to work through?
3. How does the domain of $f(x)$ affect the domain of $(h \circ f)(x)$?
4. What happens when $h(x)$ or $f(x)$ are inverse functions of each other?
5. How does function composition relate to real-world applications?

Tip: The order of function composition matters! $(h \circ f)(x) \neq (f \circ h)(x)$ in most cases.