Eu queria saber o resultado dessa conta: (x+3)²=1
Soluções para a tarefa
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Olá Bianca,
basta fazer:

Usando a fórmula geral (Báskara), teremos:




Tenha ótimos estudos =))
basta fazer:
Usando a fórmula geral (Báskara), teremos:
Tenha ótimos estudos =))
korvo:
Tendeu Bianca???
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