Resolver 1943.77/(1-0.1)*0.82*(1-0.45-0.044)=

$$\frac { 1943.77 } { ( 1 - 0.1 ) \cdot 0.82 \cdot ( 1 - 0.45 - 0.044 ) } =$$

Calcular

$$\frac{485942500}{93357}\approx 5205.206893966$$

Pasos da solución

Resta 0.1 de 1 para obter 0.9.

$$\frac{1943.77}{0.9\times 0.82\left(1-0.45-0.044\right)}$$

Multiplica 0.9 e 0.82 para obter 0.738.

$$\frac{1943.77}{0.738\left(1-0.45-0.044\right)}$$

Resta 0.45 de 1 para obter 0.55.

$$\frac{1943.77}{0.738\left(0.55-0.044\right)}$$

Resta 0.044 de 0.55 para obter 0.506.

$$\frac{1943.77}{0.738\times 0.506}$$

Multiplica 0.738 e 0.506 para obter 0.373428.

$$\frac{1943.77}{0.373428}$$

Expande \frac{1943.77}{0.373428} multiplicando o numerador e o denominador por 1000000.

$$\frac{1943770000}{373428}$$

Reduce a fracción \frac{1943770000}{373428} a termos máis baixos extraendo e cancelando 4.

$$\frac{485942500}{93357}$$

Factorizar

$$\frac{194377 \cdot 2 ^ {2} \cdot 5 ^ {4}}{11 \cdot 23 \cdot 41 \cdot 3 ^ {2}} = 5205\frac{19315}{93357} = 5205.206893966173$$