The expression you've written is:

\[
x^2 - x + \frac{2}{x}
\]

This expression consists of three terms:

1. \( x^2 \) - a quadratic term.
2. \( -x \) - a linear term.
3. \( \frac{2}{x} \) - a rational term.

If you'd like to perform any specific operations with this expression (such as factoring, solving, or simplifying further), let me know. For now, this expression is already simplified, but it could be differentiated or integrated, or analyzed further based on context.

Would you like to proceed with any of these operations?

### Questions to expand:
1. Do you want to factor this expression?
2. Should we solve for \( x \) if it were set equal to something (e.g., \( 0 \))?
3. Would you like to differentiate or integrate this expression?
4. Are you interested in finding the domain or range of the function?
5. Would you like to evaluate this expression for a specific value of \( x \)?

**Tip**: When dealing with rational terms like \( \frac{2}{x} \), remember that \( x \neq 0 \) to avoid undefined values!

Explore the algebraic expression x^2 - x + 2/x, breaking it down into quadratic, linear, and rational components. Understand its structure, domain, and potential operations such as differentiation or integration. Ideal for students in Grades 9-12.

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