To divide a line segment in a given ratio.

By geometrical construction, it is possible to divide a line segment in the ratio sqrt(3):(1)/(sqrt(3)) .

M is the mid-point of the line segment joining the points A(0, 4) and B(6, 0). M also divides the line segment OP in the ratio 1:3. Find : co-ordinates of P

M is the mid-point of the line segment joining the points A(0, 4) and B(6, 0). M also divides the line segment OP in the ratio 1:3. Find : co-ordinates of M

If the extremities of a line segment of length l moves in two fixed perpendicular straight lines, then the locus of the point which divides this line segment in the ratio 1 : 2 is-

A straight line segment of length/moves with its ends on two mutually perpendicular lines. Find the locus of the point which divides the line segment in the ratio 1:2

M is the mid-point of the line segment joining the points A(0, 4) and B(6, 0). M also divides the line segment OP in the ratio 1:3. Find : length of BP

Point R (h, k) divides a line segment between the axis in the ratio 1: 2 . Find equation of the line.

The point which divides the line segment joining the points A(0, 5) and B(5, 0) internally in the ratio 2:3 is __________

Determine a point which divides a line segment 7 cm long, internally in the ratio 2:3

Find the ratio in which the two co-ordinate axes divide the line segment joining the point (-2,5) and (1,-9).