Answer:

Explanation:
To simplify a negative square root, you can rewrite the
:
==

Which can then be rewritten itself as:

Now, you need to factor the 27, traditionally you will get to remember these but:

As you are square rooting, the
can be cancelled and simplified:

Now, as there is already a 2 before the square root, you can simply multiply the 3i by 2:

Hope this helps!