JannLangon706
JannLangon706 JannLangon706
  • 14-07-2015
  • Mathematics
contestada

Find S20 for the geometric series 4 + 12 + 36 + 108 + … 5,034,043,187 5,123,498,245` 6,973,568,800 7,321,089,348

Respuesta :

tuiodasilva
tuiodasilva tuiodasilva
  • 14-07-2015
a_{1} = 4
a_{2} = 12

a_{2} = a_{1}*q
12 = 4q
q = 3

S20 = a_{1}*[tex] \frac{(q^{20}-1)}{(q-1)} [/tex]

S20 = 4*[tex] \frac{(3^{20}-1)}{3-1} [/tex]

S20 = 4*[tex] \frac{3486784401-1}{2} [/tex]

S20 = 2*3486784400

S20 = 6,973,568,800
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