Answer:
Sum of 5 terms of give geometric series is 165.
Solution:
Need to find the sum of geometric series.
Given that
First term of geometric series
= 243
Common ratio of geometric series r =

Number of terms in series = n = 5
Sum of geometric series when r < 1 is given by following formula




= 55 x 3 = 165
Hence sum of 5 terms of give geometric series is 165.