It seems like you're referencing function number 17, which appears to be:

$F(n) = -n + 1$

This is a linear function. Here's a breakdown:

• The slope of the line is $-1$, which means the function decreases by 1 for every increase in $n$.
• The y-intercept is $1$, meaning that when $n = 0$, the value of the function is $F(0) = 1$.

Would you like to evaluate this function for specific values of $n$, explore its graph, or ask about a different aspect of the function?

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Here are 5 questions related to this function:

1. What is the behavior of the function as $n$ approaches very large positive values?
2. What is the behavior of the function as $n$ approaches very large negative values?
3. How can we find the roots of the function $F(n) = -n + 1$?
4. What are the applications of a linear function like this in real-world scenarios?
5. How does changing the constant affect the graph of the function?

Tip: In linear functions, the slope determines how steep the line is, while the intercept determines where the line crosses the y-axis.