Choose between which two numbers is \sqrt(374)
20 and 21
18 and 19
17 and 18
19 and 20

To determine between which two numbers \(\sqrt{374}\) lies, we can check the squares of the numbers given:

\[
19^2 = 361
\]
\[
20^2 = 400
\]

Since \(374\) lies between \(361\) and \(400\), \(\sqrt{374}\) must lie between 19 and 20.

So, \(\sqrt{374}\) is between **19 and 20**.

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

Here are five related questions:
1. What is \(\sqrt{375}\) approximately?
2. How do we estimate square roots of non-perfect squares?
3. What is \(\sqrt{361}\) and \(\sqrt{400}\)?
4. How do you solve for square roots using long division?
5. How can you calculate cube roots?

**Tip:** Estimating square roots of non-perfect squares can be done by finding the closest perfect squares and narrowing down from there!

Choose between which two numbers is \(\sqrt{374}\):
1. 20 and 21
2. 18 and 19
3. 17 and 18
4. 19 and 20

Find out how to determine between which two numbers the square root of 374 lies. This problem covers key concepts like square roots and estimation. Perfect for students in Grades 6-8.

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