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easyMCQSSC CGL2026Quantitative Aptitude
1 mark

Find the sum of 3+3
2
+3
3
+⋯+3
8
.

  1. A
    9840
  2. B
    6561
  3. C
    6560
  4. D
    3280

Solution & Step-by-step Explanation

The given series is a Geometric Progression (GP):
First term (a) = 3

Common ratio (r) = 3

Number of terms (n) = 8

The formula for the sum of the first n terms of a GP is:

S
n

=
r−1
a(r
n
−1)


S
8

=
3−1
3(3
8
−1)


3
8
=(3
4
)
2
=81
2
=6561
S
8

=
2
3(6561−1)

=
2
3×6560

=3×3280=9840

Practice this question

Try it yourself before checking the explanation above.

Find the sum of 3+3
2
+3
3
+⋯+3
8
.
A
9840
B
6561
C
6560
D
3280

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