It looks like you're working with an equation: \( F(-G + B) = n \). To solve for \( n \), all we can do is simplify or evaluate the expression further if values for \( F \), \( G \), or \( B \) are provided.

Without more information or specific values, the equation remains as \( n = F(-G + B) \), meaning the function \( F \) takes the input \( (-G + B) \) and gives the result \( n \).

Would you like to specify the function \( F \) or provide values for \( G \) and \( B \)?

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Here are 5 related questions that may interest you:

1. What kind of function is \( F(x) \)? Is it linear, quadratic, or something else?
2. Are \( G \) and \( B \) variables or constants? 
3. Do you need help graphing this equation or solving it for other variables?
4. How would the result change if you know the form of \( F(x) \) explicitly?
5. Are there constraints or additional conditions for \( G \) and \( B \)?

**Tip**: Understanding the form of the function is crucial when solving equations. If it's linear or polynomial, the method will vary significantly.

Understand how to approach solving the function equation F(-G + B) = n. This problem involves key algebraic concepts such as functions and expressions. Explore the meaning of function composition and how to simplify the expression based on known values for G, B, and the function F.

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