The square root of 141, denoted as \(\sqrt{141}\), is an irrational number, so it cannot be simplified into a nice integer or fraction. However, you can approximate it as:

\[
\sqrt{141} \approx 11.8743
\]

This is the decimal approximation, but \(\sqrt{141}\) itself remains in radical form because it cannot be simplified further.

Would you like to explore this further or have any other questions?

Here are five related questions to explore further:
1. How do you determine if a square root can be simplified?
2. What are other examples of square roots that cannot be simplified?
3. How do you rationalize the denominator when dealing with square roots?
4. What is the difference between rational and irrational numbers?
5. How does the square root function behave for different types of numbers?

**Tip:** When you have a radical that cannot be simplified, keeping it in the radical form is often more precise than using a decimal approximation, especially in further calculations.

Explore the square root of 141, an irrational number that cannot be simplified into an integer or fraction. Learn its decimal approximation and understand why it remains in radical form. Discover related concepts such as irrational numbers and approximation methods in mathematics.

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