[math]\left(\frac{\sqrt{8^{2+}6^2}}{3+\frac{1}{3}}\right).\left(\frac{3}{4^{-\frac{1}{2}}}\right)^{-1}-\left(2+\sqrt{3}\right)\div\left(1+\sqrt{3}\right)^2[/math]
a)[0,3] Interprete K, usando a noção de distância.
b)[0,3] Escreva K, usando a notação de intervalo.
c)[0,4] Represente o conjunto K na reta numérica, incluindo uma legenda.
a)[0,5] Qual o percentual de aumento do seu perímetro (com uma casa decimal)?
b)[0,5] Qual o percentual de aumento da sua área?
[math]-\frac{\pi}{x^2}-1=\frac{\sqrt[3]{7}-x}{x}[/math], onde x [math]\in\mathbb{R}[/math] e [math]x\ne0[/math].
(Sugestão: monte um sistema de equações e resolva.)
a)[0,4] Represente os conjuntos, usando a notação de intervalo.
b)[0,2] Considere o conjunto C = A ∪ B, descreva o conjunto C usando a notação de intervalo.
c)[0,2] Considere o conjunto D = A ∩ B, descreva o conjunto D usando[br]a notação de intervalo.
d)[1,2] Qual a solução do sistema abaixo, no conjunto dos reais?[br][br][img]data:image/png;base64,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[/img]
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[/img]
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