Resolver (0.25)(0.25-1)(0.125+1)(0.25-2)(0.25+2)(1.44)/120

$$\frac { ( 0.25 ) ( 0.25 - 1 ) ( 0.125 + 1 ) ( 0.25 - 2 ) ( 0.25 + 2 ) ( 1.44 ) } { 120 }$$

Calcular

$$0.009966796875$$

Pasos da solución

Resta 1 de 0.25 para obter -0.75.

$$\frac{0.25\left(-0.75\right)\left(0.125+1\right)\left(0.25-2\right)\left(0.25+2\right)\times 1.44}{120}$$

Multiplica 0.25 e -0.75 para obter -0.1875.

$$\frac{-0.1875\left(0.125+1\right)\left(0.25-2\right)\left(0.25+2\right)\times 1.44}{120}$$

Suma 0.125 e 1 para obter 1.125.

$$\frac{-0.1875\times 1.125\left(0.25-2\right)\left(0.25+2\right)\times 1.44}{120}$$

Multiplica -0.1875 e 1.125 para obter -0.2109375.

$$\frac{-0.2109375\left(0.25-2\right)\left(0.25+2\right)\times 1.44}{120}$$

Resta 2 de 0.25 para obter -1.75.

$$\frac{-0.2109375\left(-1.75\right)\left(0.25+2\right)\times 1.44}{120}$$

Multiplica -0.2109375 e -1.75 para obter 0.369140625.

$$\frac{0.369140625\left(0.25+2\right)\times 1.44}{120}$$

Suma 0.25 e 2 para obter 2.25.

$$\frac{0.369140625\times 2.25\times 1.44}{120}$$

Multiplica 0.369140625 e 2.25 para obter 0.83056640625.

$$\frac{0.83056640625\times 1.44}{120}$$

Multiplica 0.83056640625 e 1.44 para obter 1.196015625.

$$\frac{1.196015625}{120}$$

Expande \frac{1.196015625}{120} multiplicando o numerador e o denominador por 1000000000.

$$\frac{1196015625}{120000000000}$$

Reduce a fracción \frac{1196015625}{120000000000} a termos máis baixos extraendo e cancelando 234375.

$$\frac{5103}{512000}$$

Factorizar

$$\frac{7 \cdot 3 ^ {6}}{2 ^ {12} \cdot 5 ^ {3}} = 0.009966796875$$