The simplified form of \(\sqrt{x}\) is \(\sqrt{x}\). 

This expression cannot be simplified further unless you know the value of \(x\). If \(x\) is a perfect square (like 4, 9, 16, etc.), then \(\sqrt{x}\) can be simplified to an integer. For instance:

- If \(x = 4\), then \(\sqrt{4} = 2\).
- If \(x = 9\), then \(\sqrt{9} = 3\).

If \(x\) is not a perfect square, the expression \(\sqrt{x}\) is already in its simplest form.

Would you like to explore more about this or have any other questions? Here are some related questions you might consider:

1. What is the simplified form of \(\sqrt{50}\)?
2. How do you simplify \(\sqrt{x^2}\)?
3. What is the derivative of \(\sqrt{x}\)?
4. How do you simplify \(\sqrt{x + 1}\)?
5. Can you simplify \(\sqrt{x^2 + y^2}\)?

**Tip:** When dealing with square roots, always check if the number under the root is a perfect square to simplify it further.

Learn how to simplify the square root of x with our step-by-step guide and examples. Understand when a square root can be simplified further and explore specific examples like √4 = 2 and √9 = 3. Suitable for students in Grades 7-9.

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