Resolver VAA_{y}=2[1-(1.25/1.75)^-4/0.17*0.25]*(1.17)^-5

$$V A A _ { y } = 2 [ \frac { 1 - ( 1.25 / 1.75 ) ^ { - 4 } } { 0.17 \cdot 0.25 } ] \times ( 1.17 ) ^ { - 5 }$$

Resolver A

$$A=-\frac{14681600000000}{2322308419353A_{y}V}$$

$$A_{y}\neq 0\text{ and }V\neq 0$$

Pasos para resolver unha ecuación lineal

Calquera cifra entre un é igual á cifra.

$$VAA_{y}=2\times \frac{1-\left(1.25\times 0.75\right)^{-4}}{0.17\times 0.25}\times 1.17^{-5}$$

Multiplica 1.25 e 0.75 para obter 0.9375.

$$VAA_{y}=2\times \frac{1-0.9375^{-4}}{0.17\times 0.25}\times 1.17^{-5}$$

Calcula 0.9375 á potencia de -4 e obtén \frac{65536}{50625}.

$$VAA_{y}=2\times \frac{1-\frac{65536}{50625}}{0.17\times 0.25}\times 1.17^{-5}$$

Resta \frac{65536}{50625} de 1 para obter -\frac{14911}{50625}.

$$VAA_{y}=2\times \frac{-\frac{14911}{50625}}{0.17\times 0.25}\times 1.17^{-5}$$

Multiplica 0.17 e 0.25 para obter 0.0425.

$$VAA_{y}=2\times \frac{-\frac{14911}{50625}}{0.0425}\times 1.17^{-5}$$

Calcula 1.17 á potencia de -5 e obtén \frac{10000000000}{21924480357}.

$$VAA_{y}=2\times \frac{-\frac{14911}{50625}}{0.0425}\times \frac{10000000000}{21924480357}$$

Multiplica 2 e \frac{10000000000}{21924480357} para obter \frac{20000000000}{21924480357}.

$$VAA_{y}=\frac{20000000000}{21924480357}\times \frac{-\frac{14911}{50625}}{0.0425}$$

Reordena os termos.

$$AA_{y}V=\frac{20000000000}{21924480357}\left(-\frac{\frac{14911}{50625}}{0.0425}\right)$$

Multiplica \frac{20000000000}{21924480357} e -1 para obter -\frac{20000000000}{21924480357}.

$$AA_{y}V=-\frac{20000000000}{21924480357}\times \frac{\frac{14911}{50625}}{0.0425}$$

A ecuación está en forma estándar.

$$A_{y}VA=-\frac{14681600000000}{2322308419353}$$

Divide ambos lados entre VA_{y}.

$$\frac{A_{y}VA}{A_{y}V}=-\frac{\frac{14681600000000}{2322308419353}}{A_{y}V}$$

A división entre VA_{y} desfai a multiplicación por VA_{y}.

$$A=-\frac{\frac{14681600000000}{2322308419353}}{A_{y}V}$$

Divide -\frac{14681600000000}{2322308419353} entre VA_{y}.

$$A=-\frac{14681600000000}{2322308419353A_{y}V}$$

Resolver A_y

$$A_{y}=-\frac{14681600000000}{2322308419353AV}$$

$$A\neq 0\text{ and }V\neq 0$$

Pasos para resolver unha ecuación lineal

Calquera cifra entre un é igual á cifra.

$$VAA_{y}=2\times \frac{1-\left(1.25\times 0.75\right)^{-4}}{0.17\times 0.25}\times 1.17^{-5}$$

Multiplica 1.25 e 0.75 para obter 0.9375.

$$VAA_{y}=2\times \frac{1-0.9375^{-4}}{0.17\times 0.25}\times 1.17^{-5}$$

Calcula 0.9375 á potencia de -4 e obtén \frac{65536}{50625}.

$$VAA_{y}=2\times \frac{1-\frac{65536}{50625}}{0.17\times 0.25}\times 1.17^{-5}$$

Resta \frac{65536}{50625} de 1 para obter -\frac{14911}{50625}.

$$VAA_{y}=2\times \frac{-\frac{14911}{50625}}{0.17\times 0.25}\times 1.17^{-5}$$

Multiplica 0.17 e 0.25 para obter 0.0425.

$$VAA_{y}=2\times \frac{-\frac{14911}{50625}}{0.0425}\times 1.17^{-5}$$

Calcula 1.17 á potencia de -5 e obtén \frac{10000000000}{21924480357}.

$$VAA_{y}=2\times \frac{-\frac{14911}{50625}}{0.0425}\times \frac{10000000000}{21924480357}$$

Multiplica 2 e \frac{10000000000}{21924480357} para obter \frac{20000000000}{21924480357}.

$$VAA_{y}=\frac{20000000000}{21924480357}\times \frac{-\frac{14911}{50625}}{0.0425}$$

Reordena os termos.

$$AA_{y}V=\frac{20000000000}{21924480357}\left(-\frac{\frac{14911}{50625}}{0.0425}\right)$$

Multiplica \frac{20000000000}{21924480357} e -1 para obter -\frac{20000000000}{21924480357}.

$$AA_{y}V=-\frac{20000000000}{21924480357}\times \frac{\frac{14911}{50625}}{0.0425}$$

A ecuación está en forma estándar.

$$AVA_{y}=-\frac{14681600000000}{2322308419353}$$

Divide ambos lados entre VA.

$$\frac{AVA_{y}}{AV}=-\frac{\frac{14681600000000}{2322308419353}}{AV}$$

A división entre VA desfai a multiplicación por VA.

$$A_{y}=-\frac{\frac{14681600000000}{2322308419353}}{AV}$$

Divide -\frac{14681600000000}{2322308419353} entre VA.

$$A_{y}=-\frac{14681600000000}{2322308419353AV}$$