Розв'яжіть s^2=3d(w-d)/8

$$s ^ { 2 } = \frac { 3 d ( w - d ) } { 8 }$$

Знайдіть d (complex solution)

$$d=-\frac{\sqrt{9w^{2}-96s^{2}}}{6}+\frac{w}{2}$$

$$d=\frac{\sqrt{9w^{2}-96s^{2}}}{6}+\frac{w}{2}$$

Знайдіть s (complex solution)

$$s=-\frac{\sqrt{6d}\sqrt{w-d}}{4}$$

$$s=\frac{\sqrt{6d}\sqrt{w-d}}{4}$$

Знайдіть d

$$d=-\frac{\sqrt{9w^{2}-96s^{2}}}{6}+\frac{w}{2}$$

$$d=\frac{\sqrt{9w^{2}-96s^{2}}}{6}+\frac{w}{2}\text{, }|s|\leq \frac{\sqrt{6}|w|}{8}$$

Знайдіть s

$$s=\frac{\sqrt{6d\left(w-d\right)}}{4}$$

$$s=-\frac{\sqrt{6d\left(w-d\right)}}{4}\text{, }\left(d\geq 0\text{ or }d\geq w\right)\text{ and }\left(d\leq 0\text{ or }d\leq w\right)$$