Simplify the radical expression. 5–√(2+35–√)5(2+35) (1 point) Responses 45–√−4045−404 square root of 5 minus 40 252–√+2252+225 square root of 2 plus 2 25–√+525+52 square root of 5 plus 5 25–√+15

Let's simplify the given radical expression step by step. The expression appears to be:

\[ 5 - \sqrt{2 + 35 - \sqrt{5}(2 + 35)} \]

However, this interpretation may require breaking it down to understand it completely.

Let's correct the components:

1. First, we need to calculate \( 2 + 35 \) which is \( 37 \).
2. Next, look at \( \sqrt{5}(2 + 35) = \sqrt{5} \times 37 \).
3. Assuming the expression is \( 5 - \sqrt{2 + 35 - \sqrt{5} \times 37} \),
we simplify further by evaluating \( \sqrt{5} \times 37 \).

The expression simplifies to considering \( 5 - \sqrt{...} \).

However, the question provided options do not have an identifiable pattern or numbers reflective of standard simplifications.

Please recheck the whole expression as the syntax looks scrambled.

Once the format of the complete and correct expression is identified, we can simplify it accordingly.

If the provided response choices relate to your specific expression, sharing the clear radical again can help yield an accurate simplification.