The expression \( 6 + 8\sqrt{3} \) cannot be simplified further in terms of basic arithmetic operations. It consists of a constant term (6) and a term involving the square root of 3, which is an irrational number. 

So, the expression remains as:

\[
6 + 8\sqrt{3}
\]

Would you like to evaluate this expression numerically or keep it in its current form?

Would you like details or have any questions?

Here are five related questions to explore:

1. How do you simplify expressions involving square roots?
2. What is the approximate value of \( \sqrt{3} \)?
3. How do you add or subtract expressions with square roots?
4. How can you rationalize the denominator in a fraction involving square roots?
5. What are some examples of irrational numbers?

**Tip:** When working with expressions that include square roots, consider whether you want the exact form or a decimal approximation depending on the context.

Explore how to understand and simplify the expression 6 + 8√3. Learn about arithmetic operations involving square roots and irrational numbers. Suitable for high school students and anyone interested in algebraic expressions with square roots.

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