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Home » "Top 5 Over the Door Mirrors That Everyone Is Talking About—Yes, It’s That Hot! - AMAZONAWS

"Top 5 Over the Door Mirrors That Everyone Is Talking About—Yes, It’s That Hot! - AMAZONAWS

Top 5 Over the Door Mirrors That Everyone Is Talking About—Yes, It’s That Hot!

📅 March 6, 2026 👤 scraface
Mar 06, 2026
"Top 5 Over the Door Mirrors That Everyone Is Talking About—Yes, It’s That Hot!

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📌 Solution: Expand $ (\sin x + 2\cos x)^2 = \sin^2 x + 4\sin x \cos x + 4\cos^2 x $. Add $ \sin^2 x $: total $ 2\sin^2 x + 4\sin x \cos x + 4\cos^2 x $. Simplify using identities: $ 2(1 - \cos^2 x) + 2\sin 2x + 4\cos^2 x = 2 + 2\cos^2 x + 2\sin 2x $. Let $ u = \cos^2 x $, $ \sin 2x = 2\sin x \cos x $. Alternatively, rewrite original expression as $ \sin^2 x + 4\sin x \cos x + 4\cos^2 x + \sin^2 x = 2\sin^2 x + 4\sin x \cos x + 4\cos^2 x $. Let $ f(x) = 2\sin^2 x + 4\sin x \cos x + 4\cos^2 x $. Use $ \sin^2 x = rac{1 - \cos 2x}{2} $, $ \cos^2 x = rac{1 + \cos 2x}{2} $, $ \sin x \cos x = rac{\sin 2x}{2} $:
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  • \mathbf{r} \times \mathbf{s} = \begin{vmatrix} \mathbf{i} & \mathbf{j}...
  • But perhaps simplify:
  • f(x) = rac{1 - \cos 2x}{2} + rac{1 + \cos 4x}{2} = rac{1}{2} - rac...
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