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Home » Why Brahein is Taking Over the Fitness World — Everyone’s Talking About It! - 500apps

Why Brahein is Taking Over the Fitness World — Everyone’s Talking About It! - 500apps

📅 March 14, 2026 👤 scraface

Mar 14, 2026

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📌 Solution: We begin with the equation:

📌 \cos(3\theta) = \cos(2\theta)

📌 Using the identity $ \cos A = \cos B $ implies $ A = 2k\pi \pm B $ for some integer $ k $, we apply it here:

📌 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

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To find the inverse, set \( y = rac{2x + 3}{x - 1} \) and solve for \...
\[ y = rac{2x + 3}{x - 1} \]
Multiply both sides by \( x - 1 \):
\[ y(x - 1) = 2x + 3 \]
\[ yx - y = 2x + 3 \]
Rearrange to isolate terms with \( x \):
\[ yx - 2x = y + 3 \]
\[ x(y - 2) = y + 3 \]
\[ x = rac{y + 3}{y - 2} \]
Thus, the inverse function is:

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