Решете left(x-25right)^2+left(36-yright)^2=64

$${ \left(x-25 \right) }^{ 2 } + { \left(36-y \right) }^{ 2 } =64$$

Решаване за x (complex solution)

$$x=-\sqrt{\left(28-y\right)\left(y-44\right)}+25$$

$$x=\sqrt{\left(28-y\right)\left(y-44\right)}+25$$

Решаване за y (complex solution)

$$y=i\sqrt{x-33}\sqrt{x-17}+36$$

$$y=-i\sqrt{x-33}\sqrt{x-17}+36$$

Решаване за x

$$x=-\sqrt{\left(44-y\right)\left(y-28\right)}+25$$

$$x=\sqrt{\left(44-y\right)\left(y-28\right)}+25\text{, }y\geq 28\text{ and }y\leq 44$$

Решаване за y

$$y=\sqrt{\left(33-x\right)\left(x-17\right)}+36$$

$$y=-\sqrt{\left(33-x\right)\left(x-17\right)}+36\text{, }x\geq 17\text{ and }x\leq 33$$