Terms

Sum of geometric progression

Sum of geometric progression

The sum of the GP formula is S=arn−1r−1 S = a r n − 1 r − 1 where a is the first term and r is the common ratio. The sum of a GP depends on its number of terms.

  1. What is sum of n terms of GP?
  2. What is the sum of a geometric sequence?

What is sum of n terms of GP?

The formula to calculate the sum of the first n terms of a GP is given by: Sn = a[(rn-1)/(r-1)] if r ≠ 1and r > 1. Sn = a[(1 – rn)/(1 – r)] if r ≠ 1 and r < 1. The nth term from the end of the GP with the last term l and common ratio r = l/ [r(n – 1)].

What is the sum of a geometric sequence?

The sum of a geometric series is finite as long as the terms approach zero; as the numbers near zero, they become insignificantly small, allowing a sum to be calculated despite the series being infinite. For an infinite geometric series that converges, its sum can be calculated with the formula s=a1−r s = a 1 − r .

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