To fully simplify $\sqrt{48}$, we proceed as follows:

1. Factorize 48 into its prime factors:
   $48 = 16 \times 3$
   Recognizing that 16 is a perfect square, we can rewrite:
   $\sqrt{48} = \sqrt{16 \times 3}$

2. Use the square root property:
   The property $\sqrt{a \times b} = \sqrt{a} \times \sqrt{b}$ allows us to split the square root:
   $\sqrt{48} = \sqrt{16} \times \sqrt{3}$

3. Simplify:
   Since $\sqrt{16} = 4$, we get:
   $\sqrt{48} = 4\sqrt{3}$

Final Answer:

$\boxed{4\sqrt{3}}$

Would you like me to explain any step further? Let me know if you need more clarification!

Related Questions:

1. How do you simplify $\sqrt{72}$?
2. What are the steps to simplify $\sqrt{75}$?
3. Can you explain how to identify perfect squares within a number?
4. Simplify $\sqrt{108}$ and explain your method.
5. What is the square root of 48 rounded to 2 decimal places?

Tip: Always look for the largest perfect square factor of a number when simplifying square roots.