The given expression is:  
\[ 8w - 3x - 5 \]

This expression is in its simplest form, as no like terms can be combined. You can manipulate it further based on additional information (e.g., solving for \(w\) or \(x\), or substituting specific values). If you have more context, feel free to provide it!

Would you like to solve for any variables or evaluate this expression for specific values?

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Here are 5 related questions:
1. How would you solve for \(w\) in the expression \(8w - 3x - 5 = 0\)?
2. Can you evaluate the expression if \(w = 2\) and \(x = 1\)?
3. What happens if we rearrange the equation to solve for \(x\)?
4. How would adding another term, like \( + 2y \), change the expression?
5. What are the next steps if you need to solve for both \(w\) and \(x\)?

**Tip:** When solving linear equations with multiple variables, isolate one variable at a time for clarity.

This page explains how to simplify the linear expression 8w - 3x - 5. Learn about algebraic concepts such as linear expressions and simplification. Ideal for students in Grades 6-8.

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