Coplanar points are the points that are in the same plane. Thus, Can 150 points be coplanar?      Can 3 points be non-coplanar?

In how many points a line, not in a plane, can intersect the plane?

Statement-1: There are pge8 points in space no four of which are in the same with exception of q ge3 points which are in the same plane, then the number of planes each containing three points is .^(p)C_(3)-.^(q)C_(3) . Statement-2: 3 non-collinear points alwasy determine unique plane.

Below point 'A' FeO can

A point has polar coordinate (2,60^(@)) The same point can be represented by

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.

In how many points two distinct planes can intersect?

There are 16 points in a plane of which 6 points are collinear and no other 3 points are collinear.Then the number of quadrilaterals that can be formed by joining these points is

There are n points in a plane of which 'p' points are collinear. How many lines can be formed from these points