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The value of \(\sqrt{79}\) correct to three decimal places is \(8.889\).

Would you like to know more details or have any other questions about this?

Here are some related questions you might consider:
1. How can we verify this computation using a different method?
2. What are the properties of the number 79 that make it unique in terms of square roots?
3. How do square roots function in various real-world applications?
4. Can you explain how to approximate square roots manually?
5. What would be the next two decimal places for \(\sqrt{79}\)?

**Tip:** Remember, knowing how to compute square roots can be useful in solving quadratic equations and understanding geometric concepts.

Find the value of √79 correct to three decimal places.

Learn how to calculate the square root of 79 and round it to three decimal places. The answer is approximately 8.889, and this problem helps students understand the concept of square roots and approximation methods.

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