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Home » Wir wollen \( \sum v_i = \sum w_i^2 \) berechnen. Mit der Identität: - Sterling Industries

Wir wollen \( \sum v_i = \sum w_i^2 \) berechnen. Mit der Identität: - Sterling Industries

📅 April 17, 2026 👤 scraface

Apr 17, 2026

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eq 0\), we can divide both sides by \(\cos(z)\):
2\sin(z) = 1 \quad \Rightarrow \quad \sin(z) = rac{1}{2}
The solutions to \(\sin(z) = rac{1}{2}\) within the range \(0^\circ \...
z = 30^\circ, \quad z = 150^\circ
Next, consider the case where \(\cos(z) = 0\):
\cos(z) = 0 \quad \Rightarrow \quad z = 90^\circ, \quad z = 270^\circ
We verify these solutions in the original equation:
For \(z = 90^\circ\), \(\sin(180^\circ) = 0\) and \(\cos(90^\circ) = 0...
For \(z = 270^\circ\), \(\sin(540^\circ) = 0\) and \(\cos(270^\circ) =...
Thus, the angles \(z \in [0^\circ, 360^\circ]\) that satisfy the equat...

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