Let O be an interior point of triangle ABC, such that `2vec(OA)+3vec(OB)+4vec(OC)=0`, then the ratio of the area of `DeltaABC` to the area of `DeltaAOC` is

Let O be an interior points of triangleABC such that vec(OA)+2vec(OB)+3vec(OC)=vec0 , then the ratio of triangleABC to area of triangleAOC is

Let O be an interior point of Delta ABC such that 2vec OA+5vec OB+10vec OC=vec 0

Let O be an interior point of Delta ABC such that bar(2OA)+bar(5OB)+bar(10OC)=bar 0. If the ratio of the area of Delta ABC to the area of Delta AOC is t, where 'O' is the origin. Find [t].(where [ ] denotes greatest integer function)

Let O be an interior point of DeltaABC such that bar(OA)+2bar(OB) + 3bar(OC) = 0. Then the ratio of a DeltaABC to area of DeltaAOC is

Let O be an interior point of DeltaABC such that bar(OA)+2bar(OB) + 3bar(OC) = 0 . Then the ratio of a DeltaABC to area of DeltaAOC is

Let O be an interior point of DeltaABC such that bar(OA)+2bar(OB) + 3bar(OC) = 0 . Then the ratio of a DeltaABC to area of DeltaAOC is

Let O be an interior point of DeltaABC such that bar(OA)+2bar(OB) + 3bar(OC) = 0 . Then the ratio of a DeltaABC to area of DeltaAOC is

Let ABC be a triangle and P be a point inside ABC such that vec(PA) + 2vec(PB) + 3vec(PC) = vec0 . The ratio of the area of triangle ABC to that of APC is - (A) 2 (B) 3/2 (C) 5/3 (D) 3

Let O(O being the origin) be n interior point of DeltaABC such that vecOA + 2 vecOB + 3 vec OC = 0. If Delta, Delta_1,Delta_2 and Delta_3 are area of DeltaABC ,DeltaOAB,DeltaOBC,DeltaOCA respectively then