https://file.aiquickdraw.com/mathbot/file/17268286437811jt8vop2.jpg

The function given in the image is:

\[
g(x) = \frac{2}{x + 1}
\]

with two specific values of \(x\): \(x = 0\) and \(x = h\).

Would you like me to evaluate \(g(x)\) for \(x = 0\) and \(x = h\), or is there another specific operation you would like me to perform with this function?

Here are a few questions related to this function:

1. Would you like to know the derivative of \(g(x)\)?
2. Should I find the limit of \(g(x)\) as \(x\) approaches a certain value?
3. Are you interested in evaluating the function for \(x = h\) and expressing it in terms of \(h\)?
4. Would you like to know how to find the inverse of \(g(x)\)?
5. Do you need to determine the asymptotes of this function?

**Tip:** When dealing with rational functions like this, it's often useful to check for horizontal and vertical asymptotes.

Given the function g(x) = 2 / (x + 1), evaluate g(x) for x = 0 and x = h, and perform other potential operations.

Explore how to evaluate the rational function g(x) = 2 / (x + 1) for specific values of x, including x = 0 and x = h. The page provides a step-by-step guide and also covers potential derivatives, limits, and asymptotic behavior of this function. Suitable for advanced high school math students.

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