Resolver 0.05^2/640^3*31*10^-4

$$\frac { 0.05 ^ { 2 } } { 640 ^ { 3 } } \cdot 31 \cdot 10 ^ { - 4 }$$

Calcular

$$0.00000000000002956390380859375$$

Pasos da solución

Calcula 0.05 á potencia de 2 e obtén 0.0025.

$$\frac{0.0025}{640^{3}}\times 31\times 10^{-4}$$

Calcula 640 á potencia de 3 e obtén 262144000.

$$\frac{0.0025}{262144000}\times 31\times 10^{-4}$$

Expande \frac{0.0025}{262144000} multiplicando o numerador e o denominador por 10000.

$$\frac{25}{2621440000000}\times 31\times 10^{-4}$$

Reduce a fracción \frac{25}{2621440000000} a termos máis baixos extraendo e cancelando 25.

$$\frac{1}{104857600000}\times 31\times 10^{-4}$$

Multiplica \frac{1}{104857600000} e 31 para obter \frac{31}{104857600000}.

$$\frac{31}{104857600000}\times 10^{-4}$$

Calcula 10 á potencia de -4 e obtén \frac{1}{10000}.

$$\frac{31}{104857600000}\times \frac{1}{10000}$$

Multiplica \frac{31}{104857600000} e \frac{1}{10000} para obter \frac{31}{1048576000000000}.

$$\frac{31}{1048576000000000}$$

Factorizar

$$\frac{31}{2 ^ {29} \cdot 5 ^ {9}} = 2.956390380859375 \times 10^{-14}$$