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The simplified form of the expression \((4 + \sqrt{11})(5 + \sqrt{44})\) is:

\[
42 + 13\sqrt{11}
\]

Would you like further explanation on the steps involved?

Here are five related questions you might find interesting:
1. How do you simplify products involving square roots?
2. What are some common techniques for factoring square root expressions?
3. How would this simplification change if different square root values were used?
4. How does the distributive property apply in this context?
5. How do you rationalize expressions with square roots in the denominator?

**Tip**: Remember that \(\sqrt{44}\) can be simplified to \(2\sqrt{11}\), which helps streamline your calculation steps.

Learn how to simplify the expression (4 + √11)(5 + √44) by applying the distributive property and simplifying square roots. This solution breaks down the key steps, including converting √44 into 2√11 and multiplying terms accordingly. Suitable for students in Grades 9-12.

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