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The MCQ: The sum of an infinite geometric series exist only if the condition on the common ratio r is; "Sum of n terms of a geometric series" App Download (Free) with answers: −1 < r < 1; −1 ≤ r ≤ 1; R < −1,r > 1; R ≤ −1,r≥ 1; to learn online classes courses. Practice Sum of n terms of a geometric series Quiz Questions, download Google eBook (Free Sample) to learn online certificate courses.
Sum of n terms of a geometric series MCQs PDF: Questions Answers Download
2¹ + 2² +2³ +….+2n =
- 2(2n - 1)
- 2(2n-1 -1)
- 2(2n+1 -1)
- None of Above
The sum of an infinite geometric series exist only if the condition on the common ratio r is
- −1 < r < 1
- −1 ≤ r ≤ 1
- r < −1,r > 1
- r ≤ −1,r≥ 1
The series obtained by adding the terms of geometric sequences is called
- harmonic series
- geometric series
- arithmetic series
- infinite series
If a,r and an are the first term, common ratio and the nth term respectively of the G.P then an =
- arn
- arn+1
- arn-1
- 0
No terms of a geometric sequence be
- 3
- 1
- 2
- 0
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