Solution:
Given that through three collinear points, a circle can be drawn.Three provided non-collinear points are connected by a single, unique circle.
There is only one circle that can travel through the three non-collinear points that are given. Thus, if there are three noncollinear points, any circle can be drawn. Collinear points travel over a single line which makes it impossible to build a circle with them.
So, statement is false, through three collinear points, a circle cannot be drawn.
Hence, option 2 is correct.
