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Home » Thus, the number of distinct configurations is $\boxed8$. - Network4

Thus, the number of distinct configurations is $\boxed8$. - Network4

📅 May 19, 2026 👤 scraface

May 19, 2026

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📌 \sin heta = n \sin \phi

📌 Solving for \(\sin \phi\):

📌 \sin \phi = rac{\sin heta}{n}

📌 We seek \(\cos \phi\). Using the identity \(\cos^2 \phi = 1 - \sin^2 \phi\):

📌 \cos^2 \phi = 1 - \left(rac{\sin heta}{n}

📌 ight)^2 = 1 - rac{\sin^2 heta}{n^2}

📌 \cos \phi = \sqrt{1 - rac{\sin^2 heta}{n^2}}

📌 Thus, the expression for \(\cos \phi\) is:

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