Equação Literal do Segundo Grau
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Equação Literal do Segundo Grau
Boa noite!
Alguém, pode explicar como resolver a seguinte questão (principalmente a parte de transformar b= -(a-2b)x e o resultado do Delta ) :
![Equação Literal do Segundo Grau 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)
Grato!
Alguém, pode explicar como resolver a seguinte questão (principalmente a parte de transformar b= -(a-2b)x e o resultado do Delta ) :
Grato!
Última edição por matsudav1 em Seg 21 Nov 2022, 21:05, editado 1 vez(es)
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matsudav1 gosta desta mensagem
Re: Equação Literal do Segundo Grau
Ah! Agora consegui entender!
Muito obrigado pela sua ajuda, Medeiros.
Abraços!
![cheers](https://2img.net/i/fa/i/smiles/icon_cheers.png)
![cheers](https://2img.net/i/fa/i/smiles/icon_cheers.png)
Muito obrigado pela sua ajuda, Medeiros.
Abraços!
matsudav1- Iniciante
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Data de inscrição : 12/11/2020
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