Given two points `P\ a n d\ Q` , find how many line segments do they deter-mine. Name the line segments determined by the three collinear points `P ,\ Q\ a n d\ Rdot`

Find the coordinates of points P ,\ Q ,\ R\ a n d\ S in Figure.

Draw a line and mark points , P,Q and R on it . Name this line in 6 different ways using the three points.

Mark the following points on a sheet of paper. Tell how many line segments can be obtained in each case: Two points A, B. Three non-collinear points A, B, C. Four points such that no three of them belong to the same line. Any five points so that on three of them are collinear.

Name the four lines segments in the given figure. Identify the line segments which have a common end point. Name the common end points

Find the equation of the right bisector of the line segment joining the points (a , b)a n d\ (a_1, b_1)dot

Draw a line segment AB = 6 cm. Take a point P above this line segment. Draw a perpendicular to AB through the point P.

Find the coordinates of the points which trisect the line segment joining the points P(4,-2,-6)\ a n d\ Q(10 ,-16 ,6)dot

Take four distinct point A,B ,C and D , out of which three points are collinear Name the line segments.

Points P ,\ Q ,\ R and S divide the line segment joining the points A(1,\ 2) and B(6,7) in 5 equal parts. Find the coordinates of the points P ,\ Q and R .

Take four distinct collinear points A,B,C and D in plane (page of your copy.) Name the lines segments.