`A(1, 4) and B (4, 8)` are two points. `P` is a point on `AB` such that `AP=AB+BP`. If `AP=10`, find the coordinates of `P`.

If A=(2, -3, 7), B = (-1, 4, -5) and P is a point on the line AB such that AP : BP = 3 : 2 then P has the coordinates

P is a point on the line joining A (4, 3) and B (-2, 6) such that 5AP = 2BP. Find the coordinates of P.

The line joining the points A (-3, -10) and B (-2, 6) is divided by the point P such that (PB)/(AB) = (1)/(5). Find the co-ordinates of P.

If a point P lies on the line segment joining points A(-3, 4) and B(-2, -6) such that " "2AP=3BP then, find the co-ordinates of point P.

If A=(2,3), B=(-2-5), C=(-4,6) and if P is a point on BC such that AP bisects the angle A, then find P.

A line segment AB is 8 cm in length. AB is produced to P such that BP^(2)=AB.AP, find the length of BP.

Given a triangle ABC in which A = (4, -4) B = (0,5) and C = (5, 10). A point P lies on BC such that BP : PC = 3 : 2. Find the length of line segment AP.

The given figure shows a parallelogram ABCD with area 324sq. cm. P is a point in AB such that AP:PB= 1:2 . Find the area of DeltaAPD .

P(1, -2) is a point on the line segment A(3, -6) and B(x, y) such that AP:PB is equal to 2:3 . Find the coordinates of B.

A rod of AB of length 3 rests on a wall as follows : P is a point on AB such that AP : PB = 1 : 2 If the rod slides along the wall, then the locus of P lies on