The expression you've provided seems to be: 

\[ y = \frac{5}{x - 1^\circ} \]

However, the notation "°" (degree symbol) is unusual in this context. If it's meant to represent degrees, this might refer to an angle measure, but typically, degrees are not used with algebraic expressions involving variables like \(x\). It could also be a typographical error. 

If the expression is simply:

\[ y = \frac{5}{x - 1} \]

Then \(y\) is a function of \(x\), where \(x \neq 1\) because the denominator would be zero if \(x = 1\).

Please confirm if you intended to include the degree symbol, or if it was a mistake. If you intended to write something else, let me know, and I'll help clarify further!

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Do you want to go into more detail or have any questions? Here are some related questions:

1. What happens to \(y\) as \(x\) approaches 1 in the expression \(y = \frac{5}{x - 1}\)?
2. How does the function \(y = \frac{5}{x - 1}\) behave as \(x\) increases or decreases?
3. What are the asymptotes of the function \(y = \frac{5}{x - 1}\)?
4. How would you graph the function \(y = \frac{5}{x - 1}\)?
5. Can this function be modified to remove the singularity at \(x = 1\)?

**Tip:** When dealing with algebraic functions, carefully examine the domain to avoid dividing by zero, which can create undefined points or vertical asymptotes.

Explore the function y = 5 / (x - 1) and its implications. Learn about its domain restrictions, behavior as x approaches 1, and graphing techniques. This problem involves algebraic functions and is suitable for Grades 9-12 students.

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