Resolver 7!/1!(7-1)!*06^1*04^6

$$\frac{ 7 ! }{ 1 ! (7-1) ! } \times { 06 }^{ 1 } \times { 04 }^{ 6 }$$

Calcular

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Pasos da solución

O factor de 7 é 5040.

$$\frac{5040}{1!\left(7-1\right)!}\times \left(0\times 6\right)^{1}\times \left(0\times 4\right)^{6}$$

O factor de 1 é 1.

$$\frac{5040}{1\left(7-1\right)!}\times \left(0\times 6\right)^{1}\times \left(0\times 4\right)^{6}$$

Resta 1 de 7 para obter 6.

$$\frac{5040}{1\times 6!}\times \left(0\times 6\right)^{1}\times \left(0\times 4\right)^{6}$$

O factor de 6 é 720.

$$\frac{5040}{1\times 720}\times \left(0\times 6\right)^{1}\times \left(0\times 4\right)^{6}$$

Multiplica 1 e 720 para obter 720.

$$\frac{5040}{720}\times \left(0\times 6\right)^{1}\times \left(0\times 4\right)^{6}$$

Divide 5040 entre 720 para obter 7.

$$7\times \left(0\times 6\right)^{1}\times \left(0\times 4\right)^{6}$$

Multiplica 0 e 6 para obter 0.

$$7\times 0^{1}\times \left(0\times 4\right)^{6}$$

Calcula 0 á potencia de 1 e obtén 0.

$$7\times 0\times \left(0\times 4\right)^{6}$$

Multiplica 7 e 0 para obter 0.

$$0\times \left(0\times 4\right)^{6}$$

Multiplica 0 e 4 para obter 0.

$$0\times 0^{6}$$

Calcula 0 á potencia de 6 e obtén 0.

$$0\times 0$$

Multiplica 0 e 0 para obter 0.

$$0$$

Factorizar

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