Can you find a convex pentagon (5 sides) such that all its sides, diagonals and area are distinct integers? Note that a polygon is convex if all its internal angles are smaller than 180 degrees.

A similar question about quadrilaterals is here:
[Quadrilateral with sides, diagonals and area that are distinct integers](https://puzzling.stackexchange.com/questions/89203/quadrilateral-with-sides-diagonals-and-area-that-are-distinct-integers)

Good luck!