The expression \( \frac{n}{n-1} \) cannot be simplified further in terms of basic algebraic operations. It is the ratio of \( n \) to \( n - 1 \), and its value will depend on the specific value of \( n \). If you'd like, I can help calculate it for a particular value of \( n \).

Would you like to provide a value for \( n \), or would you like a more detailed explanation of the expression?

Here are some related questions to explore:

1. What happens to \( \frac{n}{n-1} \) as \( n \) approaches 1?
2. How does \( \frac{n}{n-1} \) behave for large values of \( n \)?
3. Can you find a value of \( n \) such that \( \frac{n}{n-1} = 2 \)?
4. How would \( \frac{n}{n+1} \) compare to \( \frac{n}{n-1} \)?
5. What is the behavior of \( \frac{n}{n-1} \) as \( n \to 0 \)?

**Tip:** Always be careful when dividing by expressions that could be zero; for example, \( n = 1 \) makes \( \frac{n}{n-1} \) undefined.

Explore how to interpret the ratio n/(n-1) in algebra. This mathematical expression is explained through key concepts like limits and behavior for large and small values of n. Learn how to approach undefined scenarios like n = 1. Ideal for students in Grades 7-9.

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