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The image shows the expression \( \frac{m}{n}(x), x \neq \) followed by a blank. This type of expression typically represents a rational function, where \( m(x) \) and \( n(x) \) are polynomials, and the function is undefined where the denominator, \( n(x) \), is zero. 

In this case, it seems you're being asked to identify the values of \( x \) where the function is undefined, meaning solving for \( n(x) = 0 \).

To help further:
- Do you have the specific forms of \( m(x) \) and \( n(x) \)?
- Or, do you know the equation of the denominator to solve for the restriction on \( x \)?

Feel free to provide more information if necessary!

Would you like to proceed with more details or clarification on rational functions?

Here are 5 questions to explore related concepts:
1. What happens when the denominator of a rational function equals zero?
2. Can a rational function ever be continuous where the denominator is zero?
3. How do you find the domain of a rational function?
4. What is the role of the numerator in determining the values where a rational function is zero?
5. How do vertical asymptotes relate to undefined values in a rational function?

**Tip:** When solving for restrictions on the domain of rational functions, always focus on the denominator, as these values make the function undefined!

Understand how to determine the undefined values for a rational function. Learn the importance of finding when the denominator of the function equals zero. Suitable for high school students.

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