Equação do segundo grau incompleta - com “b” igual a 0

Quando uma equação do segundo grau é incompleta porque b = 0, existe um método prático para resolvê-las que facilita todo o cálculo. Para usá-lo, basta fazer passar o coeficiente c para o segundo membro (invertendo seu sinal) e calcular a raiz quadrada em
[img]data:image/png;base64,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[/img]
Exercícios
[img]data:image/png;base64,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[/img]
Close

Information: Equação do segundo grau incompleta - com “b” igual a 0