sum of infinite term of Arthamtic progression and geometric progression
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Arthemetic mean is equals to sum of observation by number of observations
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Arithmetic progression
let the no of terms be n
then sum of terms will be n/2(a+l)
where a is the first term and l is the last term The sum of an infinite arithmetic sequence is either ∞, if d > 0, or - ∞, if d < 0.
Geometric Progression
The sum of infinite terms of a GP series S∞= a/(1-r) where 0< r<1. If a is the first term, r is the common ratio of a finite G.P. consisting of m terms, then the nth term from the end will be = arm-n.
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