Решете x=23-5y/y+11*yneq-1

$$x = \frac { 23 - 5 y } { y + 11 } \cdot y \neq - 1$$

Процени (complex solution)

$$x=\frac{y\left(23-5y\right)}{y+11}\text{ and }y\neq \frac{\sqrt{199}+12}{5}\text{ and }y\neq \frac{12-\sqrt{199}}{5}$$

Реши за x

$$x=\frac{y\left(23-5y\right)}{y+11}$$

$$y\neq -11\text{ and }y\neq \frac{12-\sqrt{199}}{5}\text{ and }y\neq \frac{\sqrt{199}+12}{5}$$

Реши за y

$$y=\frac{-\sqrt{x^{2}-266x+529}-x+23}{10}$$

$$y=\frac{\sqrt{x^{2}-266x+529}-x+23}{10}\text{, }\left(x\leq 133-2\sqrt{4290}\text{ and }x\neq -1\right)\text{ or }x\geq 2\sqrt{4290}+133$$