Resolvendo a equação exponencial (3 elevado a 2x-7)³ : 9 elevado a x-1 = (3x elevado a 3x-1) elevado a 4, obtemos:
A. S = {3/14}
B. S = {5}
C. S = {2/5}
D. S = {-19/8}
E. S = { }
Soluções para a tarefa
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Aplique as propriedades da exponenciação:

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
Tenha ótimos estudos ;P
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Tenha ótimos estudos ;P
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