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List all the irrational numbers from given set 

To identify the irrational numbers from the given set, let's analyze each number:

1. \(-3\): This is a rational number (integer).
2. \(-\frac{2}{7}\): This is a rational number (fraction).
3. \(0\): This is a rational number (integer).
4. \(0.2\): This is a rational number (terminating decimal).
5. \(\sqrt{3}\): This is an irrational number because the square root of 3 is not a perfect square.
6. \(6.4\): This is a rational number (terminating decimal).
7. \(\sqrt{36}\): This simplifies to 6, a rational number (perfect square).

**Irrational numbers in the set:**
- \(\sqrt{3}\)

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### Related Questions:
1. How can you identify if a square root is irrational?
2. What makes a decimal number rational or irrational?
3. How do you simplify square roots?
4. What are some examples of common irrational numbers?
5. How do irrational numbers differ from rational numbers?

**Tip:** A number is irrational if it cannot be expressed as a simple fraction and does not have a repeating or terminating decimal form.

List all the irrational numbers from the given set: -3, -2/7, 0, 0.2, √3, 6.4, √36

Learn how to identify irrational numbers from the given set: -3, -2/7, 0, 0.2, √3, 6.4, √36. This example covers the distinction between rational and irrational numbers and the concept of perfect squares.

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