The line joining points A (6 , 9) and B ( - 6 , - 9) are given .
In which ratio does the point P( 2 , 3) divide `bar(AB)` ?

The line joining points A (6 , 9) and B ( - 6 , - 9) are given . In which ratio does the point Q ( - 2 , - 3) divide bar(AB) ?

The line joining points A ( 6 , 9) and B ( - 6 , - 9) are given . In which ratio does origin divide bar(AB) ? And what it is called for bar(AB) ? (AS_(1))

The line joining points A ( 6 , 9) and B ( - 6 , - 9) are given What do we cell P and Q for bar(AB) ?

The iine joining points A ( 6 , 9) and B ( - 6, - 9) are givne Into how many parts is bar(AB) divided by P and Q ?

The line segment joining the points (1, 2) and (k, 1) is divided by the line 3x+4y-7=0 in the ratio 4:9 , then k is

If the line joining A (1,3, 4 )and B is divided by the point (-2, 3,5 )in the ratio 1:3, then B is

If C (2, P) is a point on the line segment joining the points A(6,5) and B(2, 11) Explain condition for the point C to become the mid point of AB.

The point which divides the line segment joining the points ( 3 , 4) and ( 7 , -6) internally in the ratio 1 : 2 lies in the ......quadrant .

The ratio in which the line joining the points A(-1, -1) and B(2, 1) divides the line joining C(3, 4) and D(1, 2) is