There are 3 straight lines, 4 circles and 5 parabolas in xy-plane. Maximum number of theirintersection point is :

There are 4 straight lines, 3 circles and 2 ellipse in xy plane. Find the maximum number of their intersection points.

4 lines and 5 circle are lie in a plane. Then all maximum no of points of intersection in this plane is -

Column I, Column II Number of straight lines joining any two of 10 points of which four points are collinear, p. 30 Maximum number of points of intersection of 10 straight lines in the plane, q. 60 Maximum number of points of intersection of six circles in the plane, r. 40 Maximum number of points of intersection of six parabolas, s. 45

Column I, Column II Number of straight lines joining any two of 10 points of which four points are collinear, p. 30 Maximum number of points of intersection of 10 straight lines in the plane, q. 60 Maximum number of points of intersection of six circles in the plane, r. 40 Maximum number of points of intersection of six parabolas, s. 45

The maximum number of points of intersection of 8 straight lines is