Today in our geometry class we were given a class activity. Question: Construct six points that lie on the locus of a point which moves in such a way that it is equidistant from a fixed point and a line at all times. To solve the problem, I identified two points, labelled A and B. I joined them, and through a perpendicular bisector identified a midpoint. On the intersection of the arc above line segment AB, I located a point O, as the centre. With the compass needle on centre O, I constructed a circle. With compass needle on vertex A, constructed a circle. Also on vertex B, constructed a circle. From all the intersections I had, constructed circles. I am NOT sure whether I did a correct construction, will get our books back tomorrow, friends kindly tell me, did I read the question correctly, is there any other method? Thank you for your time friends!!