Asked by cool boy
The sum of a finite geometric series S100=1−0.051001−0.05
can be expressed in sigma notation with the following variables:(2 points)
n=
, a=
, and r=
Remaining Attempts : 3
All Answers 1
Answered by
GPT-5 mini
AI
n = 100, a = 1, r = 0.05
(So S100 = sum_{k=0}^{99} 1*(0.05)^k = (1 − 0.05^{100})/(1 − 0.05).)
(So S100 = sum_{k=0}^{99} 1*(0.05)^k = (1 − 0.05^{100})/(1 − 0.05).)
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