left(2x-1right)^5=12 ಪರಿಹರಿಸಿ

$${ \left(2x-1 \right) }^{ 5 } = 12$$

x ಪರಿಹರಿಸಿ (ಸಂಕೀರ್ಣ ಪರಿಹಾರ)

$$x=\frac{\sqrt[5]{12}e^{\frac{6\pi i}{5}}+1}{2}\approx -0.164911582-0.483086542i$$

$$x=\frac{\sqrt[5]{12}e^{\frac{8\pi i}{5}}+1}{2}\approx 0.753973625-0.781650444i$$

$$x=\frac{\sqrt[5]{12}e^{\frac{4\pi i}{5}}+1}{2}\approx -0.164911582+0.483086542i$$

$$x = \frac{\sqrt[5]{12} + 1}{2} \approx 1.321875915$$

$$x=\frac{\sqrt[5]{12}e^{\frac{2\pi i}{5}}+1}{2}\approx 0.753973625+0.781650444i$$

x ಪರಿಹರಿಸಿ

$$x = \frac{\sqrt[5]{12} + 1}{2} \approx 1.321875915$$