Resolver sqrt[3]{0027}-sqrt[3]{1-124/123}+sqrt[3]{0001}

$$\sqrt[ 3 ]{ 0027 } - \sqrt[ 3 ]{ 1- \frac{ 124 }{ 123 } } + \sqrt[ 3 ]{ 0001 }$$

Avaliar

$$\frac{123^{\frac{2}{3}}}{123}\approx 0,201078188$$

Passos Para a Resolução

Multiplique 0 e 0 para obter 0.

$$\sqrt[3]{0\times 27}-\sqrt[3]{1-\frac{124}{123}}+\sqrt[3]{0\times 0\times 0\times 1}$$

Multiplique 0 e 27 para obter 0.

$$\sqrt[3]{0}-\sqrt[3]{1-\frac{124}{123}}+\sqrt[3]{0\times 0\times 0\times 1}$$

Calcule \sqrt[3]{0} e obtenha 0.

$$0-\sqrt[3]{1-\frac{124}{123}}+\sqrt[3]{0\times 0\times 0\times 1}$$

Subtraia \frac{124}{123} de 1 para obter -\frac{1}{123}.

$$0-\sqrt[3]{-\frac{1}{123}}+\sqrt[3]{0\times 0\times 0\times 1}$$

Multiplique 0 e 0 para obter 0.

$$0-\sqrt[3]{-\frac{1}{123}}+\sqrt[3]{0\times 0\times 1}$$

Multiplique 0 e 0 para obter 0.

$$0-\sqrt[3]{-\frac{1}{123}}+\sqrt[3]{0\times 1}$$

Multiplique 0 e 1 para obter 0.

$$0-\sqrt[3]{-\frac{1}{123}}+\sqrt[3]{0}$$

Calcule \sqrt[3]{0} e obtenha 0.

$$0-\sqrt[3]{-\frac{1}{123}}+0$$

Qualquer valor mais zero dá o valor inicial.

$$0-\sqrt[3]{-\frac{1}{123}}$$