If a right triangle is rotated around one of its perpendicular sides, the resulting solid is a cone.
In this case, if right triangle ABC is rotated around side AB, the resulting solid would be a cone with base radius equal to the height of the triangle and slant height equal to the hypotenuse of the triangle.
When a right triangle is rotated around one of its perpendicular sides, the resulting solid is a cone. This is because the triangle generates a circular base as it revolves, and the height of the cone is determined by the length of the perpendicular side around which it rotates. The base radius of the cone would be equal to the height of the triangle, which is represented by the side BC.