S= log 10 0,001 + log 3 3√¯3 - log(8) 16
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Boa tarde Garoto!
Solução!
Vamos resolver cada logaritmo separados.

Observação.



Solução!
Vamos resolver cada logaritmo separados.
Observação.
JBRY:
vai me dar as duas melhores respostas?
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