(5×8600^2×10^6)/(48×26500×2.08×10^9 ) (59.6 -((87.7+96.6)/10))

The result of the given expression \(\frac{5 \times 8600^2 \times 10^6}{48 \times 26500 \times 2.08 \times 10^9} \times \left(59.6 - \frac{87.7 + 96.6}{10}\right)\) is approximately \(5.75\).

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Here are 5 related questions:
1. How would the result change if one of the terms in the equation is altered?
2. Can this type of expression be simplified further before solving?
3. How do powers of 10 influence the final result in scientific notation?
4. How can similar expressions be applied in real-world physics problems?
5. What role do parentheses play in ensuring correct order of operations?

**Tip:** Always perform operations inside parentheses first to maintain the correct order of operations in complex expressions.

Solve the complex arithmetic expression involving scientific notation, order of operations, and basic algebra: (5×8600^2×10^6)/(48×26500×2.08×10^9 ) (59.6 -((87.7+96.6)/10)). This problem highlights key concepts for students in Grades 10-12, covering scientific notation, arithmetic operations, and proper use of parentheses.

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