To simplify the expression \( 410\sqrt{2} \), we first note it's already in the form of a product involving a square root.
However, it's not clear what you mean by "divide." Nonetheless, if we assume you want to express it in another form, let's first analyze the expression itself.
The expression: \[ 410\sqrt{2} \]
This number can be simplified or expressed differently depending on the context, but no division seems indicated in your prompt. If you need a different operation or comparison, please clarify.
Assuming the meaning is to express it in a simpler radical form without changing its value, \( 410\sqrt{2} \) can be considered the simplest form. If we break down \( 410 \) into its prime factors, however, we can express the number graphically:
- \( 410 = 2 \times 205 = 2 \times 5 \times 41 \)
Thus, \( 410\sqrt{2} = 2 \times 205\sqrt{2} \).
Given that \( \sqrt{2} \) is already simplified, we leave it as-is.
Please clarify if you mean to perform a division with another number or expression, or solve the expression in a specific manner!