V_{12}=v_{12}(-i(phi_{12}+p_{1}-p_{2})) eching

$$V _ { 12 } = v _ { 12 } ( - i ( \phi _ { 12 } + p _ { 1 } - p _ { 2 } ) )$$

p_1 uchun yechish

$$\left\{\begin{matrix}p_{1}=p_{2}-ϕ_{12}+\frac{iV_{12}}{v_{12}}\text{, }&v_{12}\neq 0\\p_{1}\in \mathrm{C}\text{, }&V_{12}=0\text{ and }v_{12}=0\end{matrix}\right,$$

Chiziqli tenglamalarni yechish bo'yicha qadamlar

v_{12}\left(-i\right) ga ϕ_{12}+p_{1}-p_{2} ni ko'paytirish orqali distributiv xususiyatdan foydalanish.

$$V_{12}=-iv_{12}ϕ_{12}-iv_{12}p_{1}+iv_{12}p_{2}$$

Tomonlarni almashtirib, barcha oʻzgaruvchi shartlar chap tomonga oʻtkazing.

$$-iv_{12}ϕ_{12}-iv_{12}p_{1}+iv_{12}p_{2}=V_{12}$$

Ikkala tarafdan -iv_{12}ϕ_{12} ni ayirish.

$$-iv_{12}p_{1}+iv_{12}p_{2}=V_{12}-\left(-iv_{12}ϕ_{12}\right)$$

Ikkala tarafdan iv_{12}p_{2} ni ayirish.

$$-iv_{12}p_{1}=V_{12}-\left(-iv_{12}ϕ_{12}\right)-iv_{12}p_{2}$$

i hosil qilish uchun -1 va -i ni ko'paytirish.

$$-iv_{12}p_{1}=V_{12}+iv_{12}ϕ_{12}-iv_{12}p_{2}$$

Tenglama standart shaklda.

$$\left(-iv_{12}\right)p_{1}=V_{12}+iv_{12}ϕ_{12}-ip_{2}v_{12}$$

Ikki tarafini -iv_{12} ga bo‘ling.

$$\frac{\left(-iv_{12}\right)p_{1}}{-iv_{12}}=\frac{V_{12}+iv_{12}ϕ_{12}-ip_{2}v_{12}}{-iv_{12}}$$

-iv_{12} ga bo'lish -iv_{12} ga ko'paytirishni bekor qiladi.

$$p_{1}=\frac{V_{12}+iv_{12}ϕ_{12}-ip_{2}v_{12}}{-iv_{12}}$$

V_{12}+iv_{12}ϕ_{12}-iv_{12}p_{2} ni -iv_{12} ga bo'lish.

$$p_{1}=p_{2}-ϕ_{12}+\frac{iV_{12}}{v_{12}}$$

V_12 uchun yechish

$$V_{12}=-iv_{12}\left(p_{1}-p_{2}+ϕ_{12}\right)$$