In a triangle OAB, E is the midpoint of OB and D is a point on AB such that `AD:DB=2:1`. IF OD and AE intersects at P, then ratio of `(OP)/(PD)` is equal to

In a DeltaOAB, E is the mid point of OB and D is a point in AB such that AD : DB = 2 : 1. If OD and AE intersect at P, then OP : PD =

In a triangle OAB,E is the mid point of OB and D is the point on AB such that AD:DB=2:1 If OD and AE intersect at P then determine the ratio of OP: PD using vector methods

In a triangle OAB ,E is the mid point of OB and D is the point on AB such that AD:DB=2:1 If OD and AE intersect at P then determine the ratio of OP: PD using vector methods

In a triangle OAB ,E is the mid point of OB and D is the point on AB such that AD:DB=2:1 If OD and AE intersect at P then determine the ratio of OP: PD using vector methods

In a triangleOAB , E is the mid-point of BO and D is a point on AB such that AD : DB = 2:1. If OD and AE intersect at P, determine the ratio OP: PD using vector method.

E is the mid point of side OB of triangle OAB . D is a point on AB such that AD : DB = 2 : 1 . If OD and AE intersect at P , then -

In the triangle OAB , M is the midpoint of AB, C is a point on OM, such that 2 OC = CM . X is a point on the side OB such that OX = 2XB. The line XC is produced to meet OA in Y. Then (OY)/(YA)=

In the triangle OAB , M is the midpoint of AB, C is a point on OM, such that 2 OC = CM . X is a point on the side OB such that OX = 2XB. The line XC is produced to meet OA in Y. Then (OY)/(YA)=