Let `vecOA` =`veca,vecOB=100veca+2vecb` and `vecOC=vecb` where O,A,C are non collinear points .Let P denotes the area of the parallelogram with `vecOAnad vecOC` as adjacent sides and `Q` denotes the area of the quadrilateral `OABC` If Q=`lamda`P Find the value of `lamda`

vec(OA)= vec(a), vec(OB)= 10vec(a) + 2vec(b), vec(OC)= vec(b) where O, A, C are non-collinear points. Let 'p' denote area of quadrilateral OABC, 'q' denote area of parallelogram with OA, OC as adjacent sides, then (p)/(q) =

vec OA=vec a,vec OB=10vec a+2vec b, and vec OC=b where O is origin.Let p denote the area of th quadrilateral OABC and q denote the area of teh parallelogram with OA and OC as adjacent sides.Prove that p=6q.

Let vec(OA)=vec(a),vec(OB)=10vec(a)+2vec(b) and vec(OC)=vec(b) where O is origin. Let P denotes the area of the quadrilateral OABC and q denote the area of the parallelogram with OA and OC as adjacent side. Prove that P = 6q.

Let vec(OA)= vec(a), vec(OB)= 10vec(a) + 2vec(b), vec(OC )= vec(b) where O, A, C are non-collinear points. Let lamda denote the area of the quadrilateral OABC and let mu denote the area of parallelogram with vec(OA) and vec(OC) as ajacent sides show that lamda= 6mu

vec OA-vec a,widehat OB=10vec a+2vec b and vec OC=vec b, where O,A and C are non-collinear points.Let p denotes the areaof quadrilateral OACB, and let q denote the area of parallelogram with OA and OC as adjacent sides.If p=kq, then find k.

Let vec(OA)=vecas, vec(OB)=10veca+2vecb and vec(OC)=vecb where O A and C are non collinear points. Let p denote the area of the quadrilaterial OABCand q denote the area of the parallelogram with OA and OC as adjacent sides. Then p/q= (A) 2 (B) 6 (C) 1 (D) 1/2|veca+vecb+vecc]

Let overset(to)(OA) = overset(to)(a), vec(OB)= 10vec(a) + 2vec(b) " and " overset(to)(OC)=overset(to)(b) where O,A and C are non-collinear points . Let P denotes the area of the quadrilateral OABC and let q denots the area of the parallelogram with OA and OC as adjacent sides. If p =kq , then k=........

Find the area of the parallelogram having veca=2vecj-veck and vecb=-veci+veck as adjacent sides.