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>> No.11527124 [View]
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11527124

Let's denote [math]S[/math] as a set of continuous monotonically decreasing functions [math]f: \mathbb{R} \rightarrow [0, 1] \subset\mathbb{R}[/math], for which [math]f(1) = 0[/math]. Find [math]\inf_{f\in S}\sup_{x\in[0,1]\subset \mathbb{R}}\frac{xf(x)}{\int_{0}^{1}f(t)dt}[/math].

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