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the sum of the terms in a geometric sequence
S = sum
u1 = 1st term
r = common ratio
n = # of terms
r ≠ 1

Series become divergent if the sum approaches infinity as n approaches infinity.
Series become convergent if the sum approaches a limit as n approaches infinity.
convergent since as r gets powered, r gets infinity smaller, leading to 0.
e.g.
1: ½
2: ½×½=¼ see how it gets smaller


Notation: tn,r
n = row
r = position

Combination: the selection from a set (group of items) without regard to order.
Permutation: the selection from a set (group of items) with regard to order.


n = total # of available things
r = chosen # of available things

