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Project ID:
1003118401
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Množina komplexných koreňov binomickej rovnice \( x^3 - 8\mathrm{i} = 0 \) je:
\( \left\{\sqrt3+\mathrm{i}; -\sqrt3+\mathrm{i};-2\mathrm{i} \right\} \)
\( \left\{ 2\mathrm{i}; -\sqrt3-\mathrm{i}; \sqrt3-\mathrm{i} \right\} \)
\( \left\{\frac{\sqrt3}2+\frac12\mathrm{i}; -\frac{\sqrt3}2+\frac12\mathrm{i};-\mathrm{i} \right\} \)
\( \left\{\mathrm{i};-\frac{\sqrt3}2-\frac12\mathrm{i}; \frac{\sqrt3}2-\frac12\mathrm{i} \right\} \)