Atrisiniet g*2*10^-7=2000*667*10^-11*V/1700^2

$$g \times 2 \times 10 ^ { - 7 } = \frac { 2000 \times 667 \times 10 ^ { - 11 } \times V } { 1700 ^ { 2 } }$$

Atrast V

$$V=\frac{28900000g}{667}$$

Lineāra vienādojuma risināšanas darbības

Aprēķiniet 10 pakāpē -7 un iegūstiet \frac{1}{10000000}.

$$g\times 2\times \frac{1}{10000000}=\frac{2000\times 667\times 10^{-11}V}{1700^{2}}$$

Reiziniet 2 un \frac{1}{10000000}, lai iegūtu \frac{1}{5000000}.

$$g\times \frac{1}{5000000}=\frac{2000\times 667\times 10^{-11}V}{1700^{2}}$$

Reiziniet 2000 un 667, lai iegūtu 1334000.

$$g\times \frac{1}{5000000}=\frac{1334000\times 10^{-11}V}{1700^{2}}$$

Aprēķiniet 10 pakāpē -11 un iegūstiet \frac{1}{100000000000}.

$$g\times \frac{1}{5000000}=\frac{1334000\times \frac{1}{100000000000}V}{1700^{2}}$$

Reiziniet 1334000 un \frac{1}{100000000000}, lai iegūtu \frac{667}{50000000}.

$$g\times \frac{1}{5000000}=\frac{\frac{667}{50000000}V}{1700^{2}}$$

Aprēķiniet 1700 pakāpē 2 un iegūstiet 2890000.

$$g\times \frac{1}{5000000}=\frac{\frac{667}{50000000}V}{2890000}$$

Daliet \frac{667}{50000000}V ar 2890000, lai iegūtu \frac{667}{144500000000000}V.

$$g\times \frac{1}{5000000}=\frac{667}{144500000000000}V$$

Mainiet puses tā, lai visi mainīgie locekļi atrastos pa kreisi.

$$\frac{667}{144500000000000}V=g\times \frac{1}{5000000}$$

Vienādojums ir standarta formā.

$$\frac{667}{144500000000000}V=\frac{g}{5000000}$$

Daliet abas vienādojuma puses ar \frac{667}{144500000000000}, kas ir tas pats, kas reizināt abas puses ar apgriezto daļskaitli.

$$\frac{\frac{667}{144500000000000}V}{\frac{667}{144500000000000}}=\frac{g}{\frac{667}{144500000000000}\times 5000000}$$

Dalīšana ar \frac{667}{144500000000000} atsauc reizināšanu ar \frac{667}{144500000000000}.

$$V=\frac{g}{\frac{667}{144500000000000}\times 5000000}$$

Daliet \frac{g}{5000000} ar \frac{667}{144500000000000}, reizinot \frac{g}{5000000} ar apgriezto daļskaitli \frac{667}{144500000000000} .

$$V=\frac{28900000g}{667}$$

Atrast g

$$g=\frac{667V}{28900000}$$

Lineāra vienādojuma risināšanas darbības

Aprēķiniet 10 pakāpē -7 un iegūstiet \frac{1}{10000000}.

$$g\times 2\times \frac{1}{10000000}=\frac{2000\times 667\times 10^{-11}V}{1700^{2}}$$

Reiziniet 2 un \frac{1}{10000000}, lai iegūtu \frac{1}{5000000}.

$$g\times \frac{1}{5000000}=\frac{2000\times 667\times 10^{-11}V}{1700^{2}}$$

Reiziniet 2000 un 667, lai iegūtu 1334000.

$$g\times \frac{1}{5000000}=\frac{1334000\times 10^{-11}V}{1700^{2}}$$

Aprēķiniet 10 pakāpē -11 un iegūstiet \frac{1}{100000000000}.

$$g\times \frac{1}{5000000}=\frac{1334000\times \frac{1}{100000000000}V}{1700^{2}}$$

Reiziniet 1334000 un \frac{1}{100000000000}, lai iegūtu \frac{667}{50000000}.

$$g\times \frac{1}{5000000}=\frac{\frac{667}{50000000}V}{1700^{2}}$$

Aprēķiniet 1700 pakāpē 2 un iegūstiet 2890000.

$$g\times \frac{1}{5000000}=\frac{\frac{667}{50000000}V}{2890000}$$

Daliet \frac{667}{50000000}V ar 2890000, lai iegūtu \frac{667}{144500000000000}V.

$$g\times \frac{1}{5000000}=\frac{667}{144500000000000}V$$

Vienādojums ir standarta formā.

$$\frac{1}{5000000}g=\frac{667V}{144500000000000}$$

Reiziniet abas puses ar 5000000.

$$\frac{\frac{1}{5000000}g}{\frac{1}{5000000}}=\frac{667V}{\frac{1}{5000000}\times 144500000000000}$$

Dalīšana ar \frac{1}{5000000} atsauc reizināšanu ar \frac{1}{5000000}.

$$g=\frac{667V}{\frac{1}{5000000}\times 144500000000000}$$

Daliet \frac{667V}{144500000000000} ar \frac{1}{5000000}, reizinot \frac{667V}{144500000000000} ar apgriezto daļskaitli \frac{1}{5000000} .

$$g=\frac{667V}{28900000}$$