Resolver 2*250/0.05^2*1.2566*10^-6

$$\frac { 2 \cdot 250 } { 0.05 ^ { 2 } \cdot 1.2566 \cdot 10 ^ { - 6 } }$$

Calcular

$$\frac{1000000000000000}{6283}\approx 159159637116.027375458$$

Pasos da solución

Multiplica 2 e 250 para obter 500.

$$\frac{500}{0.05^{2}\times 1.2566\times 10^{-6}}$$

Calcula 0.05 á potencia de 2 e obtén 0.0025.

$$\frac{500}{0.0025\times 1.2566\times 10^{-6}}$$

Multiplica 0.0025 e 1.2566 para obter 0.0031415.

$$\frac{500}{0.0031415\times 10^{-6}}$$

Calcula 10 á potencia de -6 e obtén \frac{1}{1000000}.

$$\frac{500}{0.0031415\times \frac{1}{1000000}}$$

Multiplica 0.0031415 e \frac{1}{1000000} para obter \frac{6283}{2000000000000}.

$$\frac{500}{\frac{6283}{2000000000000}}$$

Divide 500 entre \frac{6283}{2000000000000} mediante a multiplicación de 500 polo recíproco de \frac{6283}{2000000000000}.

$$500\times \frac{2000000000000}{6283}$$

Multiplica 500 e \frac{2000000000000}{6283} para obter \frac{1000000000000000}{6283}.

$$\frac{1000000000000000}{6283}$$

Factorizar

$$\frac{2 ^ {15} \cdot 5 ^ {15}}{61 \cdot 103} = 159159637116\frac{172}{6283} = 159159637116.02737$$