7.2. Yura and Roma found five consecutive natural numbers and squared each of them. After that, Yura took three of the five resulting squares, while Roma took the two remaining ones. It turned out that the sum of the numbers Yura took is equal to the sum of the numbers Roma took. Provide an example of the numbers Yura and Roma could have found, and verify that they fit.
For example, 10, 11, 12, 13, 14. Yura took the squares of the first three numbers $100+121+144=365$. Roma got the remaining two squares $169+196=365$.

Criteria: Any suitable set of five numbers without verification - 3 points.