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📅 March 12, 2026 👤 scraface

Mar 12, 2026

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Using De Moivreâs Theorem:
Here, \( heta = rac{\pi}{6}\), \(n = 6\):
\left( \cos rac{\pi}{6} + i \sin rac{\pi}{6}
ight)^6 = \cos\left(6 \cdot rac{\pi}{6}
ight) + i \sin\left(6 \cdot rac{\pi}{6}
ight) = \cos(\pi) + i \sin(\pi)
Evaluate:
\cos(\pi) = -1, \quad \sin(\pi) = 0

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