Identify whether the series is a convergent or divergent geometric series and find the sum, if possible.
this is a convergent geometric series. the sum cannot be found.
this is a divergent geometric series. the sum cannot be found.
this is a convergent geometric series. the sum is –4.
this is a divergent geometric series. the sum is –4.

Step-by-step explanation:

There is a series given which can be written in expanded form as

16+16(5)+16(5^2)+

16 is a common factor to all

Hence

=16(1+5+5^2+5^3+...+5^n+...)

We find that this is a geometric series with I term =1 and common ratio = 5

Since 5, the common ratio is >1, the infinite series sum will diverge

Hence the series is a geometric series with infinite sum diverging.

Correct answer is:

This is a divergent geometric series. The sum cannot be found.

answer: 16

step-by-step explanation: first you would add 6+6 which equals 12 then add 2+2 which equals 4. then add 12 + 4 which is 16.

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