To find \( h(h(h(x))) \), you need to define the function \( h(x) \) first. Without a definition of \( h(x) \), it's impossible to proceed. Could you provide the explicit form of the function \( h(x) \)?

Let me know if you need help with something else or if you'd like to proceed with defining \( h(x) \).

Here are 5 questions that may help us:

1. What is the function \( h(x) \)?
2. Are there any specific constraints on \( x \) in this problem?
3. Is this part of a larger problem involving compositions of functions?
4. Are you looking for a general form for any \( h(x) \)?
5. Would you like to evaluate \( h(h(h(x))) \) for a specific value of \( x \)?

**Tip**: When working with function compositions, always simplify step by step to avoid confusion.

Learn how to approach and solve the problem involving the composition of functions: h(h(h(x))). This explanation covers function composition concepts and provides questions that guide you through defining the function and evaluating the expression. Suitable for students in Grades 10-12.

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