Unfortunately, the number 14 is partially obscured in the image, making it difficult to see the entire function. However, based on the visible portion, it seems to be of the form:

$F(n) = \frac{\text{expression}}{\sqrt{n} + 1}$

Could you verify or provide additional context about the expression if possible? This might help in reconstructing the full formula accurately.

Related Questions:

1. How does the function $F(n) = \frac{1}{\sqrt{n} + 1}$ behave as $n$ approaches infinity?
2. Can you find the limit of $F(n) = \frac{1}{\sqrt{n} + 1}$ as $n$ approaches infinity?
3. How would the function change if the denominator was $\sqrt{n} - 1$ instead of $\sqrt{n} + 1$?
4. What impact does the square root in the denominator have on the growth rate of $F(n)$?
5. Can you find the first derivative of $F(n) = \frac{1}{\sqrt{n} + 1}$ with respect to $n$?

Tip:

When working with expressions involving square roots, consider rationalizing the denominator to simplify the function or to better understand its behavior.