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Here are some related questions to explore while we resolve this:
1. What are the steps to simplifying complex square roots?
2. How can radicals be simplified or combined?
3. What is the importance of rationalizing the denominator in a fraction with radicals?
4. How do you handle mixed radicals when simplifying?
5. What happens if you have nested radicals inside an equation?

**Tip**: When working with radicals, always check if terms inside the square root can be simplified to make the calculations easier!

Evaluate: (√(5) + 2 + √(5 - 2)) / (√(5) + 1 - √(3 - 2√(2)))

Learn how to simplify and evaluate a complex radical expression involving square roots. This step-by-step guide covers key concepts like simplifying radicals and rationalizing the denominator, suitable for students in Grades 9-12.

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