From the following figure, point P divides AB internally in the ratio ________.

In figure, in what ratio, P divides AB internally.

A variable line through the point (6/5, 6/5) cuts the coordinates axes in the point A and B . If the point P divides AB internally in the ratio 2:1 , show that the equation to the locus of P is : 5xy = 2( 2x+y) .

Let A(1,-1,2) and B(2,3-1) be two points. If a point P divides AB internally in the ratio 2:3 , then the position vector of P is

The locus of a moving point 'P' which divides AB internally in the ration 2 : 3 , A being the point (2,3) and B is a moving point on x+y=6 is :

A variable line through the point ((6)/(5),(6)/(5)) cuts the coordinate axes at the points A and B respectively. If the point P divides AB internally in the ratio 2:1 , then the equation of the locus of P is

A (2, 3) is a fixed point and Q(3 cos theta, 2 sin theta) a variable point. If P divides AQ internally in the ratio 3:1, find the locus of P.

barp and barq are position vectors of two points P and Q. The position vectors of a point which divides PQ internally in the ratio 2:5 is

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