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Home » Transform Like Never Before: Metamorpho’s Shocking Secret Is Changing Everything - jntua results

Transform Like Never Before: Metamorpho’s Shocking Secret Is Changing Everything - jntua results

📅 March 9, 2026 👤 scraface

Mar 09, 2026

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📌 f(x) = 1 + rac{1}{2}(-2 \sin 3x \sin x) = 1 - \sin 3x \sin x

📌 We now seek the minimum value of $ f(x) = 1 - \sin 3x \sin x $. Since $ -1 \leq \sin 3x \sin x \leq 1 $, the maximum of $ \sin 3x \sin x $ is 1, so the minimum of $ f(x) $ is:

📌 We verify this value is attainable. Suppose $ \sin 3x = 1 $ and $ \sin x = 1 $. Then $ x = rac{\pi}{2} + 2\pi n $. Check $ \sin 3x = \sin\left(rac{3\pi}{2}

📌 ight) = -1

📌 e 1 $. Not simultaneous. Try to find $ x $ such that $ \sin 3x \sin x = 1 $. This requires both $ |\sin 3x| = 1 $ and $ |\sin x| = 1 $, and same sign. But suppose $ \sin x = 1 \Rightarrow x = rac{\pi}{2} $, then $ \sin 3x = \sin\left(rac{3\pi}{2}

📌 ight) = -1 $. Then $ \sin 3x \sin x = -1 $.

📌 Try $ \sin x = 1 $, $ \sin 3x = 1 $: requires $ x = rac{\pi}{2} $, but $ \sin 3x = -1 $. Try $ \sin x = -1 \Rightarrow x = rac{3\pi}{2} $, $ \sin 3x = \sin\left(rac{9\pi}{2}

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