To solve the problem, it is sufficient to find three end points on the circumference,
not two by two next, of a regular hexagon enscribed.
It is enough to find the end points E, F, B.
To do that,
drow the diameter CB, using
Line
.
Let Circle2 be a circle centered in C, with radius CA, built using
Circle with center point
. This circle
intersects the given circumference in E and F, that, toghether with B, are the end points
of the
desired equilateral triangle.
![]() |
![]() |