I think that you must explain what exactly that means.
Any three non-colinear points in a plane determine a circle.
If one takes a point from each of the circles as long as the points don't belong to the same line then we have a triangle.
Please post the EXACT problem as it was presented to you (including all the constraints - for example is there particular ratio of the diameters of the given circles)
that is the task:
Construct an equilateral triangle whose corners are on 3 concentric circles.I think there is not only 1 solution since we can choose the first corner.
The a, part of the task was to construct it but the corners were on 3 paralel line.I didin't solve that either.
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