" A sequence is in H.P (harmonic progression) if the reciprocals of its terms form "

STATEMENT-1 : The sum of reciprocals of first n terms of the series 1 + (1)/(3) + (1)/(5) + (1)/(7) + (1)/(9) + … "is" n^(2) and STATEMENT-2 : A sequence is said to be H.P. if the reciprocals of its terms are in A.P.

(ii) The reciprocals of the terms of given GP forms a GP

Sequence || Progression

Harmonic Progression (H.P)|Exercise Questions |OMR

In a geometric progression,if the ratio of the sum of first 5 terms to the sum of their reciprocals is 49, and the sum of the first and the third term is 35. Then the first term of this geometric progression is

Harmonic Progression | Arithmetic-Geometric Progression

Harmonic Progression | Arithmetic-Geometric Progression

Arithematic Progression|Nth Term of an A.P