Resolver 53/11-21/11*sqrt[3]{-8}=

$$5 \frac { 3 } { 11 } - 2 \frac { 1 } { 11 } \cdot \sqrt[ 3 ] { - 8 } =$$

Calcular

$$\frac{104}{11}\approx 9.454545455$$

Pasos da solución

Multiplica 5 e 11 para obter 55.

$$\frac{55+3}{11}-\frac{2\times 11+1}{11}\sqrt[3]{-8}$$

Suma 55 e 3 para obter 58.

$$\frac{58}{11}-\frac{2\times 11+1}{11}\sqrt[3]{-8}$$

Multiplica 2 e 11 para obter 22.

$$\frac{58}{11}-\frac{22+1}{11}\sqrt[3]{-8}$$

Suma 22 e 1 para obter 23.

$$\frac{58}{11}-\frac{23}{11}\sqrt[3]{-8}$$

Calcular \sqrt[3]{-8} e obter -2.

$$\frac{58}{11}-\frac{23}{11}\left(-2\right)$$

Multiplica \frac{23}{11} e -2 para obter -\frac{46}{11}.

$$\frac{58}{11}-\left(-\frac{46}{11}\right)$$

O contrario de -\frac{46}{11} é \frac{46}{11}.

$$\frac{58}{11}+\frac{46}{11}$$

Suma \frac{58}{11} e \frac{46}{11} para obter \frac{104}{11}.

$$\frac{104}{11}$$

Factorizar

$$\frac{2 ^ {3} \cdot 13}{11} = 9\frac{5}{11} = 9.454545454545455$$