y=operatorname{sh}x eching

$$y = \operatorname { sh } x$$

h uchun yechish (complex solution)

$$\left\{\begin{matrix}h=\frac{y}{sx}\text{, }&x\neq 0\text{ and }s\neq 0\\h\in \mathrm{C}\text{, }&\left(x=0\text{ or }s=0\right)\text{ and }y=0\end{matrix}\right,$$

Chiziqli tenglamalarni yechish bo'yicha qadamlar

Tomonlarni almashtirib, barcha oʻzgaruvchi shartlar chap tomonga oʻtkazing.

$$shx=y$$

Tenglama standart shaklda.

$$sxh=y$$

Ikki tarafini sx ga bo‘ling.

$$\frac{sxh}{sx}=\frac{y}{sx}$$

sx ga bo'lish sx ga ko'paytirishni bekor qiladi.

$$h=\frac{y}{sx}$$

s uchun yechish (complex solution)

$$\left\{\begin{matrix}s=\frac{y}{hx}\text{, }&x\neq 0\text{ and }h\neq 0\\s\in \mathrm{C}\text{, }&\left(x=0\text{ or }h=0\right)\text{ and }y=0\end{matrix}\right,$$

Chiziqli tenglamalarni yechish bo'yicha qadamlar

Tomonlarni almashtirib, barcha oʻzgaruvchi shartlar chap tomonga oʻtkazing.

$$shx=y$$

Tenglama standart shaklda.

$$hxs=y$$

Ikki tarafini hx ga bo‘ling.

$$\frac{hxs}{hx}=\frac{y}{hx}$$

hx ga bo'lish hx ga ko'paytirishni bekor qiladi.

$$s=\frac{y}{hx}$$

h uchun yechish

$$\left\{\begin{matrix}h=\frac{y}{sx}\text{, }&x\neq 0\text{ and }s\neq 0\\h\in \mathrm{R}\text{, }&\left(x=0\text{ or }s=0\right)\text{ and }y=0\end{matrix}\right,$$

Chiziqli tenglamalarni yechish bo'yicha qadamlar

Tomonlarni almashtirib, barcha oʻzgaruvchi shartlar chap tomonga oʻtkazing.

$$shx=y$$

Tenglama standart shaklda.

$$sxh=y$$

Ikki tarafini sx ga bo‘ling.

$$\frac{sxh}{sx}=\frac{y}{sx}$$

sx ga bo'lish sx ga ko'paytirishni bekor qiladi.

$$h=\frac{y}{sx}$$

s uchun yechish

$$\left\{\begin{matrix}s=\frac{y}{hx}\text{, }&x\neq 0\text{ and }h\neq 0\\s\in \mathrm{R}\text{, }&\left(x=0\text{ or }h=0\right)\text{ and }y=0\end{matrix}\right,$$

Chiziqli tenglamalarni yechish bo'yicha qadamlar

Tomonlarni almashtirib, barcha oʻzgaruvchi shartlar chap tomonga oʻtkazing.

$$shx=y$$

Tenglama standart shaklda.

$$hxs=y$$

Ikki tarafini hx ga bo‘ling.

$$\frac{hxs}{hx}=\frac{y}{hx}$$

hx ga bo'lish hx ga ko'paytirishni bekor qiladi.

$$s=\frac{y}{hx}$$