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The given problem asks to find the value of \( (h \circ f)(x) \), which is the composition of two functions \( h(x) \) and \( f(x) \).

To approach this, we need to assume that both \( h(x) \) and \( f(x) \) are known or deduced from the given options. In a composition function like \( (h \circ f)(x) \), this is equivalent to \( h(f(x)) \), meaning you first apply \( f(x) \), then apply \( h \) to that result.

The answer choices indicate that square roots are involved, so the functions \( h(x) \) and \( f(x) \) likely include expressions involving square roots.

Let’s break down the steps generally:

1. Identify what \( f(x) \) could be based on the given multiple-choice options.
2. Apply the possible \( f(x) \) values to each corresponding \( h(x) \) expression.
3. Compare the resulting expressions with the options provided to find the correct answer.

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Could you provide any additional context or definitions of \( h(x) \) and \( f(x) \) from the problem, or should I make further assumptions based on common function forms?



Learn how to find the value of (h ∘ f)(x) by composing two functions. This problem involves square root functions and algebraic expressions, suitable for students in Grades 9-12.

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