Two line segments may intersect at two points

Tell which of the following statements are true (T) and which are false (F): The intersection of two segments may be segment. Two segments may intersect at a point which is not any end-point of either segments containing it. Every ray is a segment. Every segment is a ray.

Polygons a polygon is a closed curve (figure)formed by the line segments such that: (i)no two line segments intersect except at their end -points.(ii)no two line segments with a common end points are coincident.

(i) No two line segments intersect except at their endpoints.

Write 'T' for true and 'F' for false in case of the following statement Two intersecting lines intersect at a point.

Two circles intersect at two points A and B . AD and AC are diameters to the two circles .Prove that B lies on the line segment DC.

Two circles intersect at two points B and C . Through B,two line segments ABD and PBQ are drawn to intersect the circles at A,D and P, Q respectively (see Fig.10.40). Prove that /_ACP=/_QCD

Two circles intersect at two points A and B. AD and AC are diameters to the two circles ( see Fig.10.34 ).Prove that B lies on the line segment DC.