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To determine which two integers \( \sqrt{27} \) lies between, we can first approximate the value of \( \sqrt{27} \).

We know:
\[
\sqrt{25} = 5 \quad \text{and} \quad \sqrt{36} = 6.
\]

Since \( 27 \) is between 25 and 36, \( \sqrt{27} \) must be between 5 and 6. Therefore, the two integers that \( \sqrt{27} \) is between are **5 and 6**.

Do you want more details or have any other questions?

Here are 5 related questions:
1. What is \( \sqrt{28} \) between?
2. Can you calculate the approximate decimal value of \( \sqrt{27} \)?
3. What is the square root of a perfect square like 49?
4. How do we find the square root of non-perfect squares?
5. Why is \( \sqrt{30} \) closer to 5 than 6?

**Tip:** When estimating square roots, it's useful to know perfect squares near the number you are working with (e.g., 25, 36).

Which two integers is \( \sqrt{27} \) between?

Learn how to estimate the square root of 27. This problem helps students practice square root estimation by finding which two integers \( \sqrt{27} \) is between, using the nearest perfect squares. Suitable for students in Grades 6-8.

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