The expression $\frac{8}{2} + \sqrt{5}$ can be simplified as follows:

1. First, divide $8$ by $2$: $\frac{8}{2} = 4$

2. Then, add the square root of $5$ to this result: $4 + \sqrt{5}$

So, the simplified expression is $4 + \sqrt{5}$.

Would you like to see the decimal approximation or further details on any step?

Here are 5 related questions you might find interesting:

1. What is the value of $\sqrt{5}$ as a decimal?
2. How would you solve $\frac{8}{2} + \sqrt{x} = 10$ for $x$?
3. Can you evaluate $8/2 + \sqrt{9}$?
4. How would you express $4 + \sqrt{5}$ as a continued fraction?
5. What is the difference between $4 + \sqrt{5}$ and $4 - \sqrt{5}$?

Tip: When working with square roots, it's often helpful to approximate the value if an exact answer isn't required.