Resolver 100*12left(1+0.015right)^12

$$100 \cdot 12 { \left( 1+0.015 \right) }^{ 12 }$$

Calcular

$$1434.74180575384230187354811748046875$$

Pasos da solución

Multiplica 100 e 12 para obter 1200.

$$1200\left(1+0.015\right)^{12}$$

Suma 1 e 0.015 para obter 1.015.

$$1200\times 1.015^{12}$$

Calcula 1.015 á potencia de 12 e obtén 1.195618171461535251561290097900390625.

$$1200\times 1.195618171461535251561290097900390625$$

Multiplica 1200 e 1.195618171461535251561290097900390625 para obter 1434.74180575384230187354811748046875.

$$1434.74180575384230187354811748046875$$

Factorizar

$$\frac{3 \cdot 7 ^ {12} \cdot 29 ^ {12}}{2 ^ {32} \cdot 5 ^ {22}} = 1434\frac{7.596090919345393 \times 10^{24}}{1.0239999999999998 \times 10^{25}} = 1434.7418057538423$$