Resolver 2*314*4*2*314(15-4)+4*314^2*left(15-4right)^2/-2

$$2 \times 314 \times 4 \times \frac{ 2 \times 314(15-4)+4 \times { 314 }^{ 2 } \times { \left(15-4 \right) }^{ 2 } }{ -2 }$$

Calcular

$$-59945579232$$

Pasos da solución

Multiplica 2 e 314 para obter 628.

$$628\times 4\times \frac{2\times 314\left(15-4\right)+4\times 314^{2}\left(15-4\right)^{2}}{-2}$$

Multiplica 628 e 4 para obter 2512.

$$2512\times \frac{2\times 314\left(15-4\right)+4\times 314^{2}\left(15-4\right)^{2}}{-2}$$

Multiplica 2 e 314 para obter 628.

$$2512\times \frac{628\left(15-4\right)+4\times 314^{2}\left(15-4\right)^{2}}{-2}$$

Resta 4 de 15 para obter 11.

$$2512\times \frac{628\times 11+4\times 314^{2}\left(15-4\right)^{2}}{-2}$$

Multiplica 628 e 11 para obter 6908.

$$2512\times \frac{6908+4\times 314^{2}\left(15-4\right)^{2}}{-2}$$

Calcula 314 á potencia de 2 e obtén 98596.

$$2512\times \frac{6908+4\times 98596\left(15-4\right)^{2}}{-2}$$

Multiplica 4 e 98596 para obter 394384.

$$2512\times \frac{6908+394384\left(15-4\right)^{2}}{-2}$$

Resta 4 de 15 para obter 11.

$$2512\times \frac{6908+394384\times 11^{2}}{-2}$$

Calcula 11 á potencia de 2 e obtén 121.

$$2512\times \frac{6908+394384\times 121}{-2}$$

Multiplica 394384 e 121 para obter 47720464.

$$2512\times \frac{6908+47720464}{-2}$$

Suma 6908 e 47720464 para obter 47727372.

$$2512\times \frac{47727372}{-2}$$

Divide 47727372 entre -2 para obter -23863686.

$$2512\left(-23863686\right)$$

Multiplica 2512 e -23863686 para obter -59945579232.

$$-59945579232$$

Factorizar

$$-59945579232$$