It looks like you’ve uploaded an image with a sequence of sums involving square roots. I'll help you interpret it. Here’s what I can see:

The vertical part of the image shows this pattern: $1 + \frac{1}{\sqrt{3} + 5}, \quad 1 + \frac{1}{\sqrt{4} + 5}, \quad 1 + \frac{1}{\sqrt{5} + 5}, \ldots$

It seems like the numbers under the square roots increase by 1, starting from $\sqrt{3}$, while the denominator remains $+5$ for each term. The sums are written vertically to show the progression.

Let me know if you’d like me to break this down further or evaluate any specific part!

Do you want further details on simplifying or solving these expressions?

Here are 5 questions to expand on this:

1. Would you like to know how to simplify fractions involving square roots?
2. Should I calculate the decimal values of these expressions for comparison?
3. Do you want me to identify patterns in the series to determine a general term?
4. Are you interested in the practical applications of such expressions?
5. Would you like assistance solving similar problems in algebra?

Tip: Rationalizing the denominator can make square root expressions easier to simplify and understand.