Find the directio in which a line be drawn through the point (1,2) so as to meet the line x + y = 4 at a distance `1/3sqrt(6)` from the point (1,2).

Find the direction in which a straight line must be drawn through the point (1,2) so that its point of intersection with the line x+y=4 may be at a distance 1/3 sqrt(6) from this point

Find the direction in which a straight line must be drawn through the point (-1, 2) so that its point of intersection with the line x+y= 4 may be at a distance of 3 units from this point.

Find the direction in which a straight line must be drawn through the point (-1, 2) so that its point of intersection with the line x + y = 4 may be at a distance of 3 units from this point.

Find the point on the line (x+2)/3=(y+1)/2=(z-3)/2 at a distance of 3sqrt(2) from the point (1,2,3)dot

Find the point on the line (x+2)/3=(y+1)/2=(z-3)/2 at a distance of 3sqrt2 from the point (1,2,3).

Find the equation of the line passing through the point (-1,1) and (2,4).

Find the points on the line (x+2)/3=(y+1)/2=(z-3)/2 at a distance of 5 units from the point (1,3,3).

Find the points on the X-axis, which are at a distance of 2 sqrt6 units from the point (1,-2, 3).

The equation of the plane passing through the line of intersection of the planes x+2y+3z=2 and x-y+z=3 at a distance 2/sqrt3 from the point (3,1,-1) is :

Find the distance of the point (-1, 1) from the line 12(x + 6) = 5(y -2) .