To simplify \( \sqrt{1327} \), we can start by checking if it can be expressed in terms of simpler radicals or integers.
We can factor 1327 to see if it has any perfect square factors:
- Start by dividing 1327 by small prime numbers:
- It is not even, so 2 doesn't work.
- The sum of the digits (1 + 3 + 2 + 7 = 13) is not divisible by 3.
- It doesn't end with 0 or 5, so it's not divisible by 5.
Continuing to check other prime numbers leads us to find that 1327 is actually a prime number.
Since 1327 does not have any perfect square factors, the expression \( \sqrt{1327} \) is already fully simplified.
Thus, the correct response is: This radical expression is already fully simplified.