An equilateral triangle, △ABC, has been inscribed in \circledotO. Which of the following constructions would result in the regular hexagon inscribed in \circledotO?(1 point)

Responses

Three diameters are drawn through the center of \circledotO such that each diameter forms a 30° angle with the other two. The points of the diameters on the circumference of \circledotO are joined in succession with the vertices of △ABC to form the regular hexagon inscribed within \circledotO.
Three diameters are drawn through the center of circle upper o such that each diameter forms a 30 degrees angle with the other two. The points of the diameters on the circumference of circle upper o are joined in succession with the vertices of triangle upper a upper b upper c to form the regular hexagon inscribed within circle upper o .

Three points are taken on the circumference of \circledotO such that any one point is equally distant from the other two. These points are joined in succession with the vertices of △ABC to form the regular hexagon inscribed within \circledotO.
Three points are taken on the circumference of circle upper o such that any one point is equally distant from the other two. These points are joined in succession with the vertices of triangle upper a upper b upper c to form the regular hexagon inscribed within circle upper o .

Three radii are drawn from the center of \circledotO such that each radius forms a 60° angle with each of the other two radii. The points of the radii on the circumference of \circledotO are joined in succession with the vertices of △ABC to form the regular hexagon inscribed within \circledotO.
Three radii are drawn from the center of circle upper o such that each radius forms a 60 degrees angle with each of the other two radii. The points of the radii on the circumference of circle upper o are joined in succession with the vertices of triangle upper a upper b upper c to form the regular hexagon inscribed within circle upper o .

The arc intercepted by each pair of vertices in △ABC is bisected, and these points are joined in succession with the vertices of the triangle to form the regular hexagon inscribed within \circledotO.

Three radii are drawn from the center of \circledotO such that each radius forms a 60° angle with each of the other two radii. The points of the radii on the circumference of \circledotO are joined in succession with the vertices of △ABC to form the regular hexagon inscribed within \circledotO.