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The simplified expression evaluates to \(-\frac{151866}{35}\), or approximately \(-4339.03\).

Would you like further clarification or additional details? Here are five related questions to consider:

1. How does exponentiation impact the terms inside the parentheses?
2. What would happen if \( v \) or \( t \) were larger values?
3. How does the division by \( t^s \times 35 \) affect the overall expression?
4. What would change if \( u \) were negative?
5. How would you approach solving similar expressions?

**Tip**: Simplifying complex expressions becomes easier by substituting values step-by-step before performing any multiplication or division!

-13 × (334 - u^v ÷ t^s × 35) for s = 3, t = 2, u = 8, and v = 2.

This math problem demonstrates the evaluation of a complex algebraic expression with exponentiation and division for specific values of variables. The solution simplifies the expression to -4339.03. Suitable for students in Grades 10-12.

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