Resolver P=130,000(0.07/1)/[(1+frac{0.07{1})^1(16)-1]}

$$P = \frac { 130,000 ( \frac { 0.07 } { 1 } ) } { [ ( 1 + \frac { 0.07 } { 1 } ) ^ { 1 ( 16 ) } - 1 ] }$$

Resolver P

$$P = \frac{130000000000000000000000000000000000}{27888053550934389677095526468343} = 4661\frac{1.3782399094813897 \times 10^{31}}{2.788805355093439 \times 10^{31}} \approx 4661.494204412$$

Pasos para resolver unha ecuación lineal

Calquera cifra entre un é igual á cifra.

$$P=\frac{130000\times 0.07}{\left(1+\frac{0.07}{1}\right)^{1\times 16}-1}$$

Multiplica 130000 e 0.07 para obter 9100.

$$P=\frac{9100}{\left(1+\frac{0.07}{1}\right)^{1\times 16}-1}$$

Calquera cifra entre un é igual á cifra.

$$P=\frac{9100}{\left(1+0.07\right)^{1\times 16}-1}$$

Suma 1 e 0.07 para obter 1.07.

$$P=\frac{9100}{1.07^{1\times 16}-1}$$

Multiplica 1 e 16 para obter 16.

$$P=\frac{9100}{1.07^{16}-1}$$

Calcula 1.07 á potencia de 16 e obtén 2.95216374856540727739668685278401.

$$P=\frac{9100}{2.95216374856540727739668685278401-1}$$

Resta 1 de 2.95216374856540727739668685278401 para obter 1.95216374856540727739668685278401.

$$P=\frac{9100}{1.95216374856540727739668685278401}$$

Expande \frac{9100}{1.95216374856540727739668685278401} multiplicando o numerador e o denominador por 100000000000000000000000000000000.

$$P=\frac{910000000000000000000000000000000000}{195216374856540727739668685278401}$$

Reduce a fracción \frac{910000000000000000000000000000000000}{195216374856540727739668685278401} a termos máis baixos extraendo e cancelando 7.

$$P=\frac{130000000000000000000000000000000000}{27888053550934389677095526468343}$$

Atribuír P

$$P≔\frac{130000000000000000000000000000000000}{27888053550934389677095526468343}$$