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.

Learn how to simplify the expression 8/2 + √5 with a step-by-step solution. This problem covers basic arithmetic operations and the square root concept. Suitable for students in Grades 6-8.

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