The expression \( \frac{1}{X} \) represents the reciprocal of \( X \).

If you have a specific value for \( X \), you can find the reciprocal by dividing 1 by that value. For example:
- If \( X = 2 \), then \( \frac{1}{X} = \frac{1}{2} = 0.5 \).
- If \( X = 5 \), then \( \frac{1}{X} = \frac{1}{5} = 0.2 \).

If \( X \) is not specified, the expression remains \( \frac{1}{X} \).

Do you want details or have any questions?

Here are 5 numbered questions for you to ask:
1. What is the reciprocal of 3?
2. How do you simplify \(\frac{1}{X}\) when \(X = \sqrt{2}\)?
3. What is the value of \(\frac{1}{0.25}\)?
4. How do you graph the function \(f(X) = \frac{1}{X}\)?
5. What is the domain of the function \(\frac{1}{X}\)?

**Tip:** Always remember that the reciprocal of zero is undefined because division by zero is not possible.

Explore the concept of the reciprocal of X, including its definition and practical examples. Learn how to calculate reciprocals for specific values of X and understand the implications of division by zero. Suitable for Grades 6-8.

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