Find the equation of the straight line which bisects perpendicularly the line segment joining the two points this line from the origin?

Find the equation of a plane which bisects perpendicularly the line segment joining the points A(2,3,4) and B(4,5,8).

Find the equation of the straight line which divides perpendicularly the straight line -segment joining the points (7,9) and (-1,-7) internally in the ratio 3 :5 . What is the distance of this line from origin?

Find the equation of the straight line which divides perepndicularly the striaght line segment joining the points (7,9)and (-1,-7) internally in the ratio 3:5.

The equation of the line bisecting perpendicularly the segmwent joining the points (-4, 6) and (8,8) is-

The equation of the line bisecting perpendicularly the segment joining the points (-4,6) and (8,8) is

The equation of the line bisecting perpendicularly the segment joining the points (-4,6) and (8,8) is

Direction ratio of the line segment joining two points

The equation of the line bisecting perpendicularly the semgent joining the points (-4,6) and (8,8) is

Find the equation of the straight line which is perpendicular to the straight line 3x-2y+5=0 and whose distance from the origin is equal to the perpendicular distance of the given line from the point (2,-1).