AP || AGP

G.M. and illustration|| properties OF G.P. ||AGP & illustration

AP ||GP

Illustration Based upon AGP and Theory OF Rotation Between AM || GM and HM

If x y z are in GP(x y z>1) then (1)/(2x+log x) , (1)/(4x+log y) , (1)/(6x+log z) are in 1) AP 2) GP 3) HP 4) AGP

Introduction || Sequence || Series || Progression || Arithmatic Progression (A.P.) || A.P.terminologies || Consecutive terms OF A.P. || General apperence OF A.P. || Common difference OF A.P. Condition for a sequence to be A.P

Introduction OF Sequence and Series and A.P || Formation OF A.P and General term OF A.P

If vec r = 3vec i + 2vec j-5vec kvec a = 2vec i-vec j + vec k, vec b = vec i + 3vec j-2vec k and vec c = -2vec i + vec j-3vec k such that vec r = lambdavec a + muvec b + deltavec c then mu, (lambda) / (2), delta are in? (A) AP (B) GP (C) HP (D) AGP

Harmonaic Progression and AGP

The nth term of AGP series (1)/(4)+(3)/(16)+(5)/(64)+(7)/(256).... is

If the number 16, 20, 16, d form a A.G.P. then d can be equal to :