Given the system of equations:

1. \( f_2 + f_3 = 0 \)
2. \( f_5 = 10 \)

We are asked to find \( f_x \), but we do not have enough information to directly determine what \( f_x \) is or the relation it holds with the other terms. In order to solve for \( f_x \), we need either the value of \( x \) or more equations relating \( f_x \) to the given expressions.

Could you clarify what \( x \) represents, or provide additional context or equations?

Let me know if you have more details or questions. Here are some related problems that may help:

1. If \( f_2 + f_3 = 0 \) and \( f_5 = 10 \), what is \( f_2 \) if \( f_3 = -5 \)?
2. If \( f_x = f_2 + f_5 \), what is \( f_x \)?
3. Can you provide the general form of \( f(x) \)?
4. If \( f_5 = 10 \), what could be the function \( f(x) \) in terms of \( x \)?
5. Can you solve for \( f_x \) if \( f_2 + f_3 = f_5 \)?

**Tip:** When working with unknowns, always check if you have enough equations or information to solve the system efficiently.

Explore how to solve the system of equations f2 + f3 = 0 and f5 = 10. This problem requires understanding of algebra and systems of equations. Learn how to approach such problems and find fx with detailed guidance. Suitable for students in Grades 8-10.

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