Answer:
√5
Explanation:
Given:

Which can be rewritten as:

To find:
To find simplified form of the expression, keep in mind that surds should not remain as denominators. Therefore, what we have to do is to multiply both numerator & denominator by the surd itself so the denominator will be cleared as rational number.

We know that if same surds multiply each other, the surd will be canceled and remains only the insides. To express it in math, it can be as:

Therefore:

Cancel 5:

Henceforth, the simplified expression is √5