(((((((((((((((((((((((((((((((((((((0.5x(1+1))x((0.5x(1+1))+(0.5x(1+1))x((0.5x(1+1))+(0.5x(1+1)+((0.5x(1+1))x((0.5x(1+1))+((0.5x(1+1)+((0.5x(0.5x(1+1)))+(((0.5x(1+1))x((0.5x(1+1))+(0.5x(1+1)x((0.5x(1+1))+(0.5x(1+1))+(((0.5x(2+2))x2))+0.5) / ((((((0.25x(((0.5x(1+1)) / (1+1))) x (1+1))) x (((0.5x(1+1))) x (1+1))))x((1+1)x(1+1)))x(((((((0.25x(((0.5x(1+1)) / (1+1))) x (1+1))) x (((0.5x(1+1))))))))))))))))))))))))))))))))))-6.5)))-(((10+((0.5x4)))))

The result of the complex expression you provided is \( 2.0 \).

Would you like a detailed breakdown of how each step was calculated, or do you have any further questions?

Here are 5 questions to expand on this topic:
1. How do parentheses affect the order of operations in complex expressions?
2. What is the significance of distributing multiplication over addition?
3. How does division impact expressions with multiple terms?
4. Can we simplify parts of such complex expressions before calculating?
5. How would this expression change if powers (exponents) were introduced?

**Tip**: When working with complex expressions, breaking them into smaller parts and simplifying step-by-step helps to avoid errors.

Simplify a complex algebraic expression involving multiple operations, including parentheses, multiplication, and addition. This solution walks through the steps using the distributive property and order of operations (PEMDAS). Perfect for students in Grades 9-12.

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