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📅 May 4, 2026 👤 scraface

May 04, 2026

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\cos(3\theta) = \cos(2\theta)
Using the identity $ \cos A = \cos B $ implies $ A = 2k\pi \pm B $ for...
3\theta = 2k\pi \pm 2\theta
We consider two cases:
Case 1:** $ 3\theta = 2k\pi + 2\theta $
Subtract $ 2\theta $ from both sides:
\theta = 2k\pi
Within $ [0, 2\pi) $, the only solution is $ \theta = 0 $.
Case 2:** $ 3\theta = 2k\pi - 2\theta $
Add $ 2\theta $ to both sides:

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