To find the value of \((h \circ f)(4)\), you first need to understand that \((h \circ f)(4)\) means applying the function \(f\) to \(4\), and then applying the function \(h\) to the result of \(f(4)\).

This process can be broken down into two steps:

1. **Compute \(f(4)\)**: Find the value of the function \(f\) at \(x = 4\).
2. **Compute \(h(f(4))\)**: Take the result from step 1 and use it as the input for the function \(h\).

To solve the problem, I'll need the explicit forms of the functions \(f(x)\) and \(h(x)\). Could you please provide them?

Explore how to compute (h ∘ f)(4) using function composition. This problem involves applying functions f and h to find the value of (h ∘ f)(4). Suitable for advanced high school students and anyone interested in function theory.

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