Not sure what you're asking.
Standard formula for geometric series:
SUM = a(m^n - 1) / (m - 1)
a = 1st term
m = multiplyer
n = number of terms.
Example: 1,3,9,27 = 40
a=1, m=3, n=4
SUM = 1(3^4 - 1) / (3 - 1) = 40
Does that help?
My textbook has this formula:
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I have a question that has a geometric series that starts from 1, how do I solve that.
Specifically this:
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My attempt was this:
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But I don't get how this would change the formula on the right hand side
seal308 misspoke, when posting that the series starts with zero. The index starts at zero.If the first term is 0, then any SUM will equal 0.
Why apply a formula?