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The image shows the mathematical expression \( (f \circ g)(3) \), which represents the composition of two functions, \( f \) and \( g \), evaluated at \( 3 \).

To proceed with solving the expression, I need the definitions of the functions \( f(x) \) and \( g(x) \). Could you please provide those functions, or clarify if they are given elsewhere?

Let me know if you'd like to explore more about function compositions or related concepts!

Here are some questions for further exploration:
1. How do you generally compose functions \( f(g(x)) \)?
2. What happens if you reverse the composition order, i.e., \( (g \circ f)(x) \)?
3. How do you interpret function compositions graphically?
4. What are common uses of function compositions in real-world applications?
5. How does domain and range affect the composition of two functions?

**Tip:** Always verify that the output of \( g(x) \) lies within the domain of \( f(x) \) when composing functions!

Learn how to solve the function composition (f∘g)(3). This problem covers key mathematical concepts such as composing functions and evaluating them. Suitable for students in Grades 9-11.

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