The expression given is:

\[
1 + \frac{1}{x+3}
\]

This cannot be simplified further, but it can be left as it is or rewritten for clarity. The first part of the expression is simply \(1\), and the second part is the fraction \(\frac{1}{x+3}\).

If you'd like, I can help you with specific operations like:
1. Evaluating the expression for a specific value of \(x\).
2. Solving an equation like \( 1 + \frac{1}{x+3} = 0 \).
3. Simplifying related expressions.

Would you like me to do any of these?

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**Here are 5 related questions:**
1. What happens to the expression as \(x \to \infty\)?
2. Can you solve for \(x\) if the expression equals 2?
3. How would you graph \(1 + \frac{1}{x+3}\)?
4. What is the behavior of the expression as \(x \to -3\)?
5. How does the expression change if you shift it horizontally by 2 units?

**Tip**: When dealing with rational functions, check the denominator to avoid division by zero.

Explore the rational function 1 + 1/(x+3), its behavior, and how to simplify or analyze it. Learn about asymptotic behavior as x approaches infinity and how to avoid division by zero. Suitable for high school students in Grades 9-12.

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