The expression $\frac{14\sqrt{3}}{3}$ is already simplified. Here's some additional context:

• $\sqrt{3}$ is an irrational number, approximately equal to 1.732.
• The fraction $\frac{14\sqrt{3}}{3}$ indicates that the entire numerator $14\sqrt{3}$ is divided by 3.

If needed, the numerical value of the expression can be approximated as:

$\frac{14\sqrt{3}}{3} \approx \frac{14 \times 1.732}{3} \approx \frac{24.248}{3} \approx 8.083$

Let me know if you need further steps or context! 😊

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Here are 5 related questions to expand your understanding:

1. How can you rationalize the denominator of a fraction if it includes a square root?
2. What are some properties of irrational numbers like $\sqrt{3}$?
3. How do you simplify fractions with radicals in both the numerator and denominator?
4. What is the approximate value of $\sqrt{3}$ rounded to different decimal places?
5. How is $\sqrt{3}$ derived geometrically or algebraically?

Tip: When working with square roots in fractions, always check if rationalization or further simplification is necessary.