Whakaoti mō x (complex solution)
x\in \sqrt[8]{662545932720526600}\left(\frac{1}{194}+\frac{1}{194}i\right),\frac{194^{\frac{7}{8}}\sqrt[8]{1025}}{194},\frac{194^{\frac{7}{8}}\sqrt[8]{1025}i}{194},\sqrt[8]{662545932720526600}\left(-\frac{1}{194}+\frac{1}{194}i\right),-\frac{194^{\frac{7}{8}}\sqrt[8]{1025}}{194},\sqrt[8]{662545932720526600}\left(-\frac{1}{194}-\frac{1}{194}i\right),-\frac{194^{\frac{7}{8}}\sqrt[8]{1025}i}{194},\sqrt[8]{662545932720526600}\left(\frac{1}{194}-\frac{1}{194}i\right)
Whakaoti mō x
x = \frac{\sqrt[8]{10600734923528425600}}{194} \approx 1.231303934
x = -\frac{\sqrt[8]{10600734923528425600}}{194} \approx -1.231303934
Graph
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