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Free "Sum of n terms of a geometric series Learning" App with MCQ: 2¹ + 2² +2³ +&hellip.+2n =; with answers: 2(2n - 1), 2(2n-1 -1), and 2(2n+1 -1). Practice Sum of n terms of a geometric series Quiz Questions, download Google e-Book (Free Chapter) to learn online certificate courses.

Sum of n terms of a geometric series MCQs PDF Download – Prep Test

MCQ 1: 2¹ + 2² +2³ +….+2n =:

  1. 2(2n - 1)
  2. 2(2n-1 -1)
  3. 2(2n+1 -1)
  4. None of Above

MCQ 2: The sum of an infinite geometric series exist only if the condition on the common ratio r is:

  1. −1 < r < 1
  2. −1 ≤ r ≤ 1
  3. r < −1,r > 1
  4. r ≤ −1,r≥ 1

MCQ 3: The series obtained by adding the terms of geometric sequences is called:

  1. harmonic series
  2. geometric series
  3. arithmetic series
  4. infinite series

MCQ 4: If a,r and an are the first term, common ratio and the nth term respectively of the G.P then an =:

  1. arn
  2. arn+1
  3. arn-1
  4. 0

MCQ 5: No terms of a geometric sequence be:

  1. 3
  2. 1
  3. 2
  4. 0

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