Quantos termos possui a PG (1/3, 1,..., 729)
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PROGRESSÕES GEOMÉTRICAS
Identificando os termos da P.G.
a1=
An=729
razão Q=a2/a1 ==>
n=?
Aplicando a fórmula do termo geral da P.G.




fatoramos o número 243

eliminando as bases e conservando os expoentes



Resposta: 6 termos
Identificando os termos da P.G.
a1=
An=729
razão Q=a2/a1 ==>
n=?
Aplicando a fórmula do termo geral da P.G.
fatoramos o número 243
eliminando as bases e conservando os expoentes
Resposta: 6 termos
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